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Two orders of magnitude improvement in detection limit of lateral flow assays using isotachophoresis Babak Yaghoubi Moghadam, Kelly Theresa Connelly, and Jonathan D Posner Anal. Chem., Just Accepted Manuscript • DOI: 10.1021/ac504552r • Publication Date (Web): 15 Dec 2014 Downloaded from http://pubs.acs.org on January 5, 2015
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Analytical Chemistry
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Two orders of magnitude improvement in detection limit of lateral flow assays using isotachophoresis
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Babak Y. Moghadam†, Kelly T. Connelly‡, Jonathan D. Posner†*
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†University of Washington, Mechanical Engineering Department, Seattle, WA 98195, USA
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‡University of California, Los Angeles, Mechanical and Aerospace Engineering Department, Los Angeles, CA 90095, USA
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Abstract
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Lateral flow immunoassays (LFA) are one of the most prevalent point-of-care (POC)
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diagnostics due to their simplicity, low cost, and robust operation. A common criticism of LFA
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tests is that they have poor detection limits compared to analytical techniques, like ELISA, which
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confines their application as a diagnostic tool. The low detection limit of LFA and associated
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long equilibration times is due to kinetically limited surface reactions that result from low target
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concentration. Here we use isotachophoresis (ITP), a powerful electrokinetic preconcentration
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and separation technique, to focus target analytes into a thin band and transport them to the LFA
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capture line resulting is a dramatic increase in the surface reaction rate and equilibrium binding.
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We show that ITP is able to improve limit of detection (LoD) of LFA by 400-fold for 90 second
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assay time and by 160-fold for a longer 5 minutes time scale. ITP-enhanced LFA (ITP-LF) also
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shows up to 30% target extraction from 100 µL of the sample, while conventional LFA captures
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less than 1% of the target. ITP improves LoD of LFA to the level of some lab based
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immunoassays, such as ELISA, and may provide sufficient analytical sensitivity for application
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to a broader range of analytes and diseases that require higher sensitivity and lower detection
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limits.
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1. Introduction
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The emphasis of medical care is shifting toward prevention and early detection of disease and
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management of multiple chronic conditions resulting in higher prevalence of point-of-care
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(POC) testing.1 Introduced in 1987, lateral flow immunoassay (LFA) are one of the most
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commercial available rapid POC tests.2–5 POC lateral flow-based tests have enjoyed commercial
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success because of their simplicity, low cost, and robust operation. LFA tests use a paper
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substrate, e.g. porous membranes, to indicate presence of target analytes. In a conventional LFA,
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a target analyte binds to a labeled detection protein, e.g. antibody labeled with colloidal gold, and
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travels across the membrane by capillary action, without user’s manipulation. At the test zone,
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the target binds with a specific capture molecule immobilized on the surface which accumulates
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the captured target and generates a visually detectable, i.e. colorimetric, signal.
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LFA tests have been indicated as a suitable medical diagnostic tool for remote or impoverished
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settings and are also used as an appropriate technology for a wide variety of field applications.6
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However, standard LFAs, which are typically simple colorimetric assays, have relatively poor
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detection limits (~10-11 M)7,8 compared to fluorescence-based LFAs (~10-10 – 10-14 M)9 and
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analytical methods like ELISA and SPR (~10-12 – 10-18 M).10 In many diagnostic situations,
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especially at the early stages of a disease, protein markers, such as pathogen antigens or host
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antibodies, are present at very low concentrations. The serum concentrations of the majority of
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proteins important in cancer,11 neurological disorders12,13 and the early stages of infection
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disease14 are reported to range from 10−12 to 10−16 M. LFA tests typically fail to provide a
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reliable and consistent detection at these target concentrations while lab-based analytical
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techniques, like ELISA, can routinely detect at these levels and have been shown to operate at
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concentrations as low as 10-19 M.15 Moreover, LFA tests are often single step assays and are
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specific to antibody-antigen interaction which limits their application for integrated sample
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preparation (e.g. such is required for nucleic acid purification) and a narrow group of samples.
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The vast majority of work toward improving detection limits of LFAs has been focused on
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optimizing affinity of the antibodies used in the test,16,17 and introducing new labeling
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techniques.18–20 In optimal physiochemical conditions (pH, ionic strength, and temperature) the
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affinity, Kd, of a specific antibody-antigen pair has a value that is constant and to a large extent
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influences the analytical sensitivity of the test.6 One useful metric for comparing detection limit
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of different immunoassays is the initial target concentration CT0 normalized by the affinity
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constant Kd = koff/kon, where koff and kon are respectively the off- and on- rate constants of the
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binding reaction. Using normalized detection limit (CT0/Kd) to compare analytical sensitivity of
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two LFA tests provides a comparison that is more independent of target-capture reagent
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biochemistry. Fernandez et al.21 reported the lowest detection limit for standards LFAs for
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prostate specific antibody (PSA) detection as 1 µg/l or ~10-11 M.8 Normalized detection limit
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concentration of this assay therefore can be calculated as ~10-2 based on the reported KD value of
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PSA antibodies in the range of 10-9-10-10.22 For analytical detection methods like ELISA the
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normalized detection limit drops to the range of 10-5 to 10-10 which suggests lower concentration
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detection limits.
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Much effort has been focused on decreasing Kd values of secondary antibodies, in the range of
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10-6 to 10-10,23 to reduce the concentration detection limits of immunoassay, including LFA tests.
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Alternatively, the detection limit of a LFA test can be improved by a factor of nearly 10-fold by
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using different labels and labeling techniques.18,19 However, to improve labeling, usually a high
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concentration of the labeling reagent is necessary which can increase final cost of the assay.
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Moreover, conjugating the antibodies with larger labeling molecules can lead to a change or even
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a complete loss of affinity due to the effect of steric restrictions.6 Recently, there has been a
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push to enhance the signal in LFAs by developing paper-based microfluidic devices that
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incorporate sophisticated functions and device designs using capillary action to drive the flow.24–
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26
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detection limit improvement reported in these studies is limited to about 3-fold. Furthermore,
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these methods add more complexity and cost to the final product which may limit their
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application in POC settings.
In spite their success in integrating multiple functions and assays on a single paper device,
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Improving reagent affinity, labeling techniques, and complex device features have not alone
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addressed the challenge of detecting low target concentrations (10−12 to 10−16 M) observed in
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diseases of interest. At these target concentrations the Kd for a LFA would need to be reduced to
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a value near that of the strongest affinity of 10-15 reported for streptavidin-biotin interaction27,28
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to reach a CT/Kd of 10-2. Surface binding of the antibody-antigen in LFAs can be regarded as a
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second-order reaction where the binding rate depends on the reaction rate constants and
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concentration of the reactants. At low target concentrations the forward reaction rate is
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decreased, i.e. reaction is kinetically limited, and as a result it takes impractically long reaction
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times for the assay to equilibrate and generate a detectable signal. Increasing the surface
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concentration of the immobilized capturing reagents can improve the forward reaction rate, but is
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ultimately limited by the protein binding capacity of the membrane. Therefore, to improve the
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detection limits and slow binding rates in an immunoassay, preconcentration of the target
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becomes a necessary step.29–31 A number of strategies are currently available to improve
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detection limits of the surface reaction in biosensors using preconcentration, including solid-
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phase extraction,32,33 electrokinetic techniques,34,35 as well as chromatographic and membrane
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preconcentration.36–38 Electrokinetic techniques address the target preconcentration with minimal
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requirements and pretreatment of the sample. Isotachophoresis (ITP) preconcentration has been
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recently used to accelerate and improve detection limits of surface DNA hybridization assays. In
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these studies surface-based reaction in microchannels was accelerated by preconcentrating the
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target analytes and transporting them to the test zone which considerably improved the assay
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detection limits.39,40
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ITP is a powerful electrokinetic technique used widely in capillaries and microchannels for the
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preconcentration, separation, and purification of ionic analytes.41 Under an applied electric field
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during ITP, target analytes transport electrophoretically and accumulate at the boundary of fast
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moving leading (LE) and slow moving trailing electrolyte (TE) ions, resulting in substantial
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increase in analyte concentration in a narrow plug, on the order of 100 μm wide. ITP in
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microchannels has demonstrated up to a million-fold increase in target concentration during the
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assay time of less than 30 minutes.42 We previously showed that ITP can increase the width-
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averaged concentration of target analytes in nitrocellulose membrane strip by up to 900-fold in
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less than 5 minutes.43,44 We also demonstrated that ITP on nitrocellulose can extract more than
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80% of the target from initial sample, is compatible with relatively large sample volumes (>100
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µL) and can be powered by a portable power supply showing its potential to be used in POC
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devices. It has been shown that ITP can enhance the surface DNA microarray hybridization
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reaction between a suspended target and an immobilized probe in conventional microfluidic
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devices. Han et.al demonstrated the acceleration and sensitivity improvement of DNA
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microarray hybridization by preconcentrating the target molecules and transport them over the
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immobilized probe site using ITP.40 Their method leverages preconcentration of ITP to
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overcome the slow reaction kinetics of surface hybridization. Their analytical predictions along
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with experimental observations show 8-fold improvement in the detection limit at about 30-fold
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shorter assay time.
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In this paper, we integrate ITP into a model conventional LFA to show how target
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preconcentration can significantly improve limit of detection (LoD) of LFAs. ITP increases
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concentration of the target molecules and transports them in a thin band to the test zone which
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results in an increase in kinetic reaction rate of the target and the probe and more than two orders
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of magnitude improvement in the LoD. To achieve this goal, we construct a LFA on
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nitrocellulose membrane with labeled secondary antibody IgG as the target and compared its
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detection limits to the same assay enhanced by ITP preconcentration. We do not make specific
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claims about the absolute reduction in LoD in terms of concentration which may have been
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achieved with existing LFA tests that use optimized reagents, paper substrate, spotting, labels
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etc. The goal of this work is not to achieve the lowest LoD concentration reported, but to show
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how ITP can improve detection limit of LFA through target preconcentration by directly
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comparing the ITP enhanced-LFA (ITP-LF) to a conventional LFA.
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We use the analytical model, developed by Han et al.,40 for the ITP-enhanced second
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order surface reaction and apply it to our system. We perform quantitative fluorescence ITP-
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enhanced lateral flow (ITP-LF) assay on nitrocellulose membranes and compare its performance
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to the conventional LFA. We also use antibodies labeled with colloidal gold as our target to
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investigate compatibility of ITP-LF with colorimetric detection, which is used in conventional
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LFA tests for visual interpretation of the test results. Finally, we demonstrate an improvement of
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detection limit in mouse serum showing that ITP can extract and preconcentrate targets present
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in biological media.
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Analytical Chemistry
2. Theoretical model
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The basic principle of any immunochemical technique, including LFA immunoassays, is that a
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specific target, e.g. an antigen, binds with its specific probe, e.g. a secondary antibody, to give an
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exclusive target-probe complex. The specific binding of antibodies is dependent on hydrogen
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bonds, hydrophobic interactions, electrostatic forces, and van der Waals forces, therefore it is a
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reversible process. For a single probe (P) binding site that binds to a single target (T) and
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forming a complex (C), the surface reaction can be modeled as a second-order reaction with on-
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and off- rate constants of respectively kon and koff, and the dissociation constant of KD = koff /
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kon.45
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By assuming perfect mixing conditions (where the reaction is kinetically limited), and
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negligible consumption of the target molecules at the test zone, one can develop a relation for
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this reaction. In this regime, target concentration above the immobilized probe remains
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unchanged from its initial value, CT0.40,46,47
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hLFA
CC C* * 0 1 exp C0* 1 koff t C p 0 C0 1
(1)
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Here hLFA is the fraction of bound probe,
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bound probe and of the probe at t = 0. C0* is defined as normalized initial target concentration,
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CT0 /KD where CT0 is the volumetric molar concentration of the suspended target in the immediate
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vicinity on the immobilized probe in the test zone. We verified the validity of kinetic, reaction
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limitation assumption using non-dimensional parameters introduced by Pappaert et al.48 and Han
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et al.40 for a second order surface reaction in capillaries. Damkohler number, Da, which is
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defined as the ratio of maximal forward reaction rate to maximal normal diffusion rate can be
and
are molar surface concentrations of the
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used to determine if the system is reaction- or diffusion-limited. Da for our assay can be
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calculated as ~10-4 using Da konCP 0 d / D , where D is the effective diffusivity of IgG in
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nitrocellulose (2×10-10 m2/s),23 and d is the pore radius (5 µm) which is an appropriate
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characteristic length scale to determine diffusion of the target molecules to the surface.40,48 Very
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low value of Da effectively means that the time scale for reaction is long compared to that of
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diffusion. This confirms that the target binding is limited by the reaction kinetics rather than the
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diffusion of the target molecules to the surface. Da number for LFA is much lower than capillary
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channels therefore there is no need to calculate other four non-dimensional parameters described
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in Pappaert et al. work. 48
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ITP-LF assay can be similarly modeled as a kinetically limited reaction at an elevated target
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concentration resulted from the ITP preconcentration. Han et al. showed that by modeling the
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Gaussian concentration profile of the ITP-focused sample as a top-hat pulse with characteristic
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ITP zone width of δITP = ±2σ and target concentration of pCT0, where p is the effective
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preconcentration ratio and σ is the standard deviation of the sample Gaussian distribution, an
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approximate analytical model for ITP enhanced surface binding can be derived as,40
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hITP LF
pC0* 1 exp pC0* 1 koff tITP * pC0 1
(2)
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where hITP-LF is the fraction of bound probe in ITP-LF. They derived this equation by substituting
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pCT0 for CT0 and tITP for t in equation (1). The ITP plug migrates at a constant velocity of VITP,
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therefore each point at the test zone is exposed to the highly focused sample for tITP ITP VITP .
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p is calculated such that the area under the top-hat profile, pCT0 δITP, is the same as the area under
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the Gaussian distribution of the target in the ITP plug,
2 A ITP / 4 , where A is the maximum
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Analytical Chemistry
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value. We use equations (1-2) to compare the signal strength, LoD and assay time of the ITP-LF
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and conventional LFA. This theory gives us an insight to better understand the design and
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optimization of ITP-enhanced LFAs.
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We similarly use a reaction limited assumption here, which means that the concentration
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of the target in the ITP zone stays constant above the probe area at all times. The target is being
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transported to the capture line by electrophoresis in a single tightly focused plug. Once the target
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is transported to the capture line the target must diffuse across the pore to react at the surface of
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the membrane. This process continues as the capture reagent consumes the target in the plug over
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time. To sustain the reaction, the target must diffuse across the pore. We can assume that the
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ITP-LF is kinetically limited because the typical ITP's advective residence time, i.e. time during
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which probe area is exposed to the ITP zone, is tITP = 284 sec. This is much longer than the
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diffusion time scale for the target to diffuse to the probe surface in nitrocellulose membrane,
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which can be estimated as tdiff = 0.32 sec using tdiff d 2 D where d is the pore diameter of the
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membrane (10 µm) and D is the diffusivity of IgG in nitrocellulose membrane.23 ITP is also
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known to cause secondary flows which help mitigate diffusion-limited regimes.49 Effectively,
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the longest time scale is the reaction time scale (~103), followed by the advective residence time
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scale of the ITP plug (~102), and followed by diffusion (~10-1).
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3. Material and methods
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3.1. Reagents and the electrolytes system
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We performed a series of quantitative and qualitative ITP experiments on nitrocellulose
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membranes demonstrating the improvement of LFA LoD using ITP. We used IgG secondary
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antibodies as the target and capture reagents since they are extensively used in LFAs as the
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capturing and labeling reagents. Moreover, these antibodies have high binding affinity for
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nitrocellulose membrane therefore higher surface concentration of the immobilized probe can be
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achieved which improves the capturing. For target analyte we used goat anti-rabbit IgG labeled
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with Alexa Fluor 488 fluorescence dye (CAS# 2628-2-8, Molecular Probes, Eugene, OR), for
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quantitative detection, and goat anti-mouse IgG labeled with 40 nm colloidal gold (Arista
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Biologicals, Allentown, PA) for colorimetric detection. We used bovine anti-goat IgG (Jackson
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ImmunoResearch Laboratories, West Grove, PA) as the capturing reagent, i.e. probe, since it
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recognizes and binds with the goat IgG and has minimal cross reactivity for bovine albumin
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serum (BSA) that we used to block the membrane.
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To design the ITP electrolyte system we first measured the effective electrophoretic mobility
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of the target IgG in a wide range of pH (data shown in SI). IgG antibodies are large molecules of
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about 150 kDa thus they show low electrophoretic mobilities especially around the neutral pH,
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due to their isoelectric point. Based on the measured effective mobility of IgG as 6.3 nm2/Vs (at
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pH 7.4) we designed the TE composition as 10 mM Glycine, with the effective mobility of 0.4
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nm2/Vs, buffered with Bis-Tris to pH 7.4 (σ = 3 μS/cm). At this pH the binding reaction occurs
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at a biologically relevant condition and the difference between the mobilities of target and TE
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ions is maximized, which results in more potent sample focusing. We used semi-finite sample
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injection by mixing the TE with target analyte at different concentrations. The LE contained 40
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mM HCl buffered with Tris to pH 8.1 to maintain high buffering capacity of the Tris (σ = 4.2
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mS/cm). The conductivity, σ, ratio of the LE and TE was maximized to 1400 to achieve the
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highest preconcentration while minimizing the Joule heating. We added 0.5% PVP to the LE to
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suppress electroosmotic flow. For a detailed discussion on the choice of electrolyte system in
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ITP, refer to the works of Bagha et al. and Moghadam et al.43,50 All the reagents were purchased
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from Sigma Aldrich (St. Louis, MO) unless mentioned otherwise. All aqueous samples were
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prepared using water ultrapurified with a Milli-Q Advantage A10 system (Millipore Corp.,
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Billerica, MA).
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3.2. Paper device preparation
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We used backed nitrocellulose membrane (HF-135, Millipore Corp., Billerica, MA) cut with a
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CO2 laser ablator (Universal Laser Systems, Scottsdale, AZ) to fabricate the immunoassay
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devices used in both LFA and ITP-LF experiments. Selected membrane has the capillary flow
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rate of 0.3 mm/s and pore diameter of ~10 µm which provides long reaction time for
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conventional LFA while offering an optimum internal surface area for maximized amount of
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immobilized probe on the surface. Paper device dimensions were chosen as 40 mm × 3.5 mm to
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maximize the target accumulation in the ITP zone while reducing the Joule heating caused by
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high electrical resistance of the device.43 We immobilized the capture reagent on the membrane
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by using a custom-made protein spotting system.51 To maintain physiological condition, capture
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IgG was suspended in 0.25 M NaCl and 0.01 M sodium phosphate, buffered to pH 7.0. This pH
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is close to the isoelectric point of the IgG, which helps to destabilize the probes in aqueous form
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therefore they bind more effectively with the membrane surface. The test line was located one-
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third of the device length away from the LE side where higher sample preconcentration ratio is
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reached. We spotted the test line with the width of approximately 800 µm and measured probe
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surface density of CP0 = 2×10-9 moles per internal surface area of the membrane (0.5 fmole of
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probe per test line).51 Thickness of the test line was chosen to be in the same order of the ITP
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plug width, δITP, to increase the surface interaction and CP0 was chosen close to the IgG binding
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capacity of the nitrocellulose reported by Fridley et al.’s measurements.23 After spotting, the
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membranes were allowed to dry in room temperature for 5 minutes then further dried at 37o C for
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1 hour. To minimize the non-specific interaction of the target antibody with the membrane, we
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used 1% BSA as the non-reactive blocking agent.52
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3.3. ITP-LF and LFA protocol
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Figure 1A shows our ITP experimental setup where the paper device is placed in an acrylic
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holder with the test zone closer to the LE reservoir. Before each ITP experiment the membrane
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was hydrated with the LE and placed on the holder with the left and right reservoirs filled
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respectively with 100 µL of the TE, mixed with the sample, and LE. To apply electric field
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across the membrane we placed the positive and negative platinum wire electrodes in the LE and
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TE reservoirs, respectively. We initiated the ITP-LF by applying 500 µA constant current to the
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TE reservoir and grounding the LE using a high voltage power supply (HSV488 6000D,
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LabSmith Inc., Livermore, VT). Higher currents result in a higher preconcentration ratio and a
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shorter assay time,43,53 but lower the signal strength at the test zone because the ITP zone
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residence time over the test line is decreased. Therefore, as the ITP zone arrives at the test zone
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we reduced the current to 50 µA which reduces the ITP velocity thus increases the reaction time.
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Plug velocity, and therefore the ITP zone residence time, is inversely proportional to the applied
16
current.53 For example, in our system, tITP = 9 sec at 500 µA, and tITP = 284 sec at 50 µA. After
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the ITP plug crosses the test zone we increased the current back to 500 µA until the plug reaches
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the LE reservoir. Progression of the ITP plug downstream subsequently acts as an electrokinetic
19
wash step where unbound targets are removed from the probe spots and collected at the
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migrating ITP plug so no further washing step is required.39,40 For the conditions mentioned
21
above, each ITP experiment takes about 7 minutes to complete.
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Analytical Chemistry
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For conventional LFAs we used a holder with one reservoir, as shown in Figure 1B. We placed
2
one end of the membrane in the reservoir and the other end on a cellulose absorbent pad (HF-
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125, Millipore Corp., Billerica, MA) to wick the sample during the assay. To initiate the LFA we
4
filled the reservoir with the target solution mixed with TE which triggers the capillary action and
5
movement of sample across the membrane. The absorbent pad continuously wicks the sample
6
allowing constant flow of the target analytes during the experiment therefore target molecules
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interact with the immobilized probe throughout the duration of the test. We performed a wash
8
step at the end of each LFA to improve the SNR by removing the unbound targets from the test
9
area. We replaced the target-TE solution with TE and let the wash step to continue for 4 minutes
10
which we found it to be sufficient for effective removal of the unbound targets. We explored
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longer wash steps and found no significant improvement of the SNR or LoD.
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3.4. Detection and quantification
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We performed quantitative fluorescence experiments using a Nikon AZ100 upright microscope
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equipped with a 0.5x objective (Plan, NA 0.5, Nikon Corporation, Tokyo, Japan), an
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epifluorescence filter cube (488 nm excitation, 518 nm emission, Omega Optics, Brattleboro,
16
VT), and a 16-bit, cooled CCD camera (Cascade 512B, Photometrics, Tucson, AZ) which
17
capture images at the exposure time of 1 s. Images taken from the test zone after each experiment
18
were processed using an in-house MATAB code to quantify the amount of target captured in the
19
test area, mT, effective stacking ratio, p, and ITP residence time, tITP. We calculated both the
20
mean and standard deviation of the background, determined from a cropped image of the device
21
excluding the test line. The mean-subtracted intensity of each pixel in the test area was then
22
counted as the signal if it was greater than 3 standard deviations of the background, i.e. signal to
23
noise ratio (SNR) of 3. To convert the signal intensity values to the target concentration, we
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1
generated a calibration curve by performing three titration experiments. In each titration
2
experiment we measured fluorescence intensity of the membrane surface fully wetted by a
3
known high concentration of the target solution and generated a calibration curve from a linear
4
regression (example is shown in the SI). The calibration experiments were done after performing
5
each set of experiments, on multiple days, and we found the results to be very consistent and
6
repeatable.
7
4. Results and discussion
8
4.1. Demonstration of ITP enhanced LFA
9
After applying the electric field to the system, a highly focused plug of target molecules
10
electromigrates to the test zone where they react with capture molecules immobilized on the
11
surface. ITP increases the target concentration and interaction kinetics of the target-probe which
12
results in generation of a specific fluorescence signal at the test zone. In Figure 1C, we present
13
five snapshots of a single ITP-LF experiment showing successful capturing of the target using
14
ITP (an example video of this experiment is provided in the SI). In snapshots a-c, an ITP zone
15
containing highly concentrated target forms and migrates across the membrane. As the ITP zone
16
travels downstream it sharpens and its fluorescence intensity increases demonstrating that the
17
target concentration is increasing. As the plug approaches the test zone, we decrease the applied
18
current and the slow moving plug sweeps over the test zone and binds with the immobilized
19
probes. After the ITP zone passed the test zone (snapshots d-e), we observe a fluorescence signal
20
at the test zone indicating that the target molecules have been captured by the immobilized
21
probes. Any unreacted target molecules electromigrate towards the LE reservoir which
22
effectively serves as a membrane wash step.
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Analytical Chemistry
4.2. Experimental determination of the kinetic and focusing parameters
2
Kinetic parameters, KD and koff, as well as the ITP focusing parameters, p and tITP, need to be
3
determined in order to compare the experimental results with the model predictions described in
4
equations 1 and 2. To obtain the kinetic parameters we performed a conventional LFA
5
experiment using 25 mg/l initial target concentration and monitored the signal over time. Figure
6
S-3 of the SI shows the captured amount of target in LFA as a function of time. We fit Equation
7
2 to these data using the least square method using KD and koff as the fitting parameters. The
8
fitting parameters were determined as, koff = 1.75×10-3 s-1 and KD = 1.42×10-6 M which are
9
consistent with the range of values reported for the interaction of secondary antibodies.54,55
10
We obtained the ITP focusing parameters, p and tITP, by conducting independent ITP
11
experiments. We performed ITP experiments and measured the ITP zone velocity, VITP, width of
12
the ITP plug, δITP, and the effective preconcentration ratio, p. For each ITP experiment we
13
obtained images of the ITP plug prior to reaching the test zone, then converted the intensity
14
values to target concentration using our calibration curve. We fit a Gaussian distribution in the
15
form of A exp(( x )2 2 2 ) to the resulting concentration profile.53 The resulting fitting
16
parameters are the maximum plug concentration A, mean µ, and the plug width δITP = ±2σ (two
17
times the plug standard deviation). We experimentally estimated the effective ITP
18
preconcentration ratio of p = 92 ± 12 for I = 500 µA using a method described earlier. The ITP
19
velocity was measured by dividing the average displacement distance of the Gaussian fit
20
obtained from twenty pairs of images taken with 1 second image-to-image delays. By dividing
21
the value of VITP to δITP we obtained the characteristic ITP reaction time as tITP = 9.4 ± 0.74 s for
22
I = 500 µA, and tITP = 284 ± 47 s for I = 50 µA. The plus/minus values represent 95% confidence
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interval obtained from 3 measurements. We used the later value for our model since the current
2
is set to 50 µA when the ITP zone is crossing the test zone in ITP-LF.
3
4.3. Capture Enhancement by ITP
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4
Figure 2 shows experimental data for the fraction of bound probe h as a function of target
5
concentration for ITP-LF and LFA. Assuming one-to-one binding of target and probe, the
6
fraction of bound probe is defined as the surface concentration of the bound probe, CC,
7
normalized by the initial surface concentration of the probe, CP0. We estimated the fraction of
8
bound probe by normalizing the amount of bound target in the test zone with its maximum value.
9
Each ITP-LF takes about 7 minutes to complete with the ITP zone residence time of 284 s. LFA
10
data were collected at three different assay times of 90 seconds, 5 minutes and 1 hour. h
11
increases with initial target concentration for both LFA and ITP-LF. The amount of captured
12
sample in ITP-LF increases with increasing target concentration, however at concentrations
13
higher than 25 mg/l we did no observe a change in the amount of captured target which suggests
14
that the probe surface was saturated. At each concentration the fraction of bound probe using ITP
15
is higher than the conventional LFA since the ITP preconcentration increases the reaction rate.
16
For example, at 10 mg/l the fraction of bound probe is 6.7×10-1 for ITP-LF and is 8.53×10-3 for
17
LFA after 5 min. This shows improved capture by ITP preconcentration by about 80 fold. It
18
should be noted that according to the Equation 1 hLFA increases with time and reaches its
19
maximum value, C0* (C0* 1) , after long reaction times, i.e. equilibrium conditions. The
20
equilibrium time depends on the initial concentration of the target, for example, our model
21
predicts that LFA reaches near equilibrium condition, 99% of the maximum signal, after 1 hour
22
for CT0 = 10 mg/l.
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1
Along with the experimental data in Figure 2 we present analytical models (equations 1-2) for
2
ITP-LF and conventional LFA. To obtain these theoretical curves, we used the experimentally
3
determined kinetic and focusing parameters as koff = 1.75×10-3 s-1, KD = 1.42 µM, p = 92 and tITP
4
= 284 s. For LFA, we observe good agreement of predicted trends and our experimental data. For
5
ITP-LF, we notice good agreement at higher concentrations but lower than predicted binding at
6
0.05 mg/l. We hypothesize that this over prediction of h by the model at low concentration may
7
be due to deviation from the kinetically limited assumption as a result of very low number of
8
moles of target present above the reaction zone. The number of moles of target in the ITP zone
9
here is approximately 8 fmoles. At this condition, roughly one-third of the target molecules have
10
been consumed by the surface reaction, therefore the assumption of constant target concentration
11
may not be valid.
12
LoD in our system is defined as the lowest target concentration at which the maximum
13
background-subtracted intensity in the test zone is 3 standard deviations away from the
14
background, i.e. SNR = 3.56 In practice, for example, the normalized standard deviation for ITP-
15
LF is ~ 8×10-4 and the fraction of bound target, h, corresponding to LoD is ~ 5.4×10-3 for ITP-LF
16
and ~ 10-2 for LFA. The bound target concentration of ITP-LF at LoD is marginally lower
17
because the electrokinetic “wash” step during ITP effectively removes the unbound target from
18
the surface and improves the SNR. Table 1 lists the LOD extracted from Figure 2 for our ITP-LF
19
and LFAs for different reaction times. This table shows that the LoD of our LFA is improved by
20
more than two orders of magnitude, i.e. 160, and 400, for assay times of 5 minutes, and 90
21
seconds, respectively. Moreover, the normalized LoD, CT0/KD, achieved for ITP-LF can be
22
calculated as 3.3×10-4 which is close to the LoD range reported for lab-based analytical
23
techniques like ELISA.22 We are not making specific claims about the absolute reduction in
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LoD in terms of concentration which may have been achieved with existing LFA tests that use
2
optimized reagents, paper substrate, spotting, labels etc. For example, the work of Fernandez et
3
al. showed an LoD of 10-11 M for a LFA which used customized PSA antibodies as capturing
4
reagents at 1000 times higher concentrations of capture reagens, 1000 times higher gold labeled
5
antibodies, and an additional washing step. Our LFA LoD is 10-8 and we improve it to 10-10 by
6
integrating ITP.
7
significant optimization of the LFA must be completed similar to the efforts by Fernandez and
8
coworkers. These optimized LFA can then be integrated to with ITP to further reduce the LoD
9
as we have demonstrated here.
We recognize that to achieve the lowest possible LoD for a specific target,
10
In addition to improving the detection limits, ITP increases the capturing efficiency of LFAs.
11
In Table 2 we compare the capturing ratio of ITP-LF, NC NT 0 ITP LF , for 7 minutes assay time
12
with that of 5 minutes LFA time, NC NT 0 LFA , as a function of initial target concentrations, CT0.
13
Capturing ratio is calculated by normalizing moles of target captured in the test area, NC, by the
14
initial moles of target in the sample reservoir, NT0. Only a fraction, i.e. 18 μl, of the original 100
15
μl initial sample volume is consumed for the case 5 minutes conventional LFA time while this
16
fraction is negligible for ITP-LF because we effectively extract the target from the liquid sample
17
volume. Capture ratio for LFA increases by increasing the initial target concentration and
18
reaches 0.7 % at CT0 = 25 mg/l. Similar trend is observed for ITP-LF with the highest capture
19
ratio of 30 % observed at CT0 = 0.5 mg/l. An apparent decrease in the capturing ratio of ITP-LF
20
is observed at higher concentrations because the test line is saturated due to having excess
21
amount of target molecules in the sample solution, i.e. NT 0 is larger than the initial moles of
22
probe, NP0. Unbound target molecules during ITP-LF travel with the ITP plug toward the LE
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Analytical Chemistry
1
reservoir as shown in Figure 1C-d. This suggests that we may be able to increase the capturing
2
efficiency of ITP-LF by using even smaller volumes of the sample. LFA shows capturing ratios
3
smaller than 1% and we are not able to detect the target at concentrations lower than 8 mg/l
4
which is below the LoD of LFA. At each concentration, capturing ratio of the conventional ITP-
5
LF is one order of magnitude larger than the capturing ratio of LFA. This data suggests that
6
integration of ITP with LFA may offer the capability in using large sample volumes with very
7
dilute concentration of target.
8
4.4. Colorimetric detection in ITP-LF
9
The capability of LFAs to generate an unambiguous and visually read result, i.e. colored band,
10
is critical feature of their success as a POC diagnostic. This is achieved by using detection
11
antibodies labeled with colloidal gold or other colorimetric signal generators such as colored
12
latex particles,57 and colloidal carbon nanoparticles.58 In order to show the compatibility of our
13
ITP-LF with colorimetric detection, we used IgG labeled with 40 nm colloidal gold (IgG-Au) as
14
our target. We measured effective electrophoretic mobility of IgG-Au at pH 7.4 as 8.9 nm2/Vs.
15
Since this value is larger than the effective mobility of TE ions we used in our quantitative
16
analysis, we kept the same TE composition to perform colorimetric ITP-LF experiments.
17
Generation of a pink-colored band at the test zone indicates successful capturing of the target
18
with the color intensity directly proportional to the amount of sample captured. ITP is able to
19
focus IgG molecules labeled with gold nanoparticles and transport them across the membrane
20
toward the test zone (a video of colorimetric ITP-LF is provided in the SI).
21
snapshots of the paper device used for colorimetric detection of the target using both ITP-LF and
22
conventional LFA for the initial target concentration ranging from 0.1 – 15 mg/l. The optical
23
density of the test line increases with initial target concentration as expected.
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Qualitatively, a
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visually detectable signal was observed using ITP-LF at concentrations as low as 0.1 mg/l while
2
no signal was detected using LFA at concentrations lower than 10 mg/l and 10 minutes assay
3
time. Qualitatively, these data show more than 100-fold improvement in detection limit of LFA
4
using ITP which is consistent with our quantitative fluorescence measurements.
5
4.5. Insights into the design of an ITP-LF
6
We use our analytical model as a guide for the design of an ITP-enhanced LFAs. In Figure 4
LoDLFA
LoDITP LF versus the assay time for different effective
7
we present the LoD ratio
8
preconcentration ratios and off-rate constants. Each value on the y-axis shows the improvement
9
in LoD when using ITP at a given LFA time. ITP preconcentration results in a considerable
10
improvement in LoD of the LFA due to the elevated forward reaction rate as a result of higher
11
target concentration in the test zone. LoD ratio decreases at longer times since the binding of
12
target and probe in kinetically limited LFA increases with time. ITP improves the LoD of LFA
13
even at longer times when the LFA reaches its highest signal at near equilibrium levels. ITP
14
increases target concentration over the capture line allowing it to reach higher equilibrium
15
binding than are achieved for long times in the lower concentrations that are experienced in
16
conventional LFAs. Our model suggest that the LoD ratio scales with ptITP koff which is greater
17
than 1 for P > 2. For example, at p = 100, model predicts that ITP improves the LoD of LFA by a
18
factor of about 40 at 1 hour assay times and longer. Figure 4 shows that for shorter assay time
19
much higher LoD ratios can be obtained which means, in addition to the LoD improvement, ITP
20
can speed up the LFA reaction. In the SI we provide a discussion on increasing the reaction rate
21
using ITP as was described in the work of Han et.al for DNA hybridization in microchannels.40
22
Closed symbols in Figure 4 represent three experimental conditions where for ITP-LF CT0 = 0.05
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1
mg/l, p = 92, tITP = 284 s and for LFA CT0 = 20, 8 and 3 mg/l for 90 second, 5 minute and 1 hour
2
assay times, respectively. Model prediction shows good agreement with the experimental
3
observation. We hypothesize that the under prediction by the model at 1 hour assay time is due to
4
the fact that at very low target concentrations, i.e. 3 mg/l, the LFA experiments may be limited
5
by the diffusion of the target molecules to the probe surface therefore it requires longer than 1
6
hour to reach its equilibrium signal. At this low concentration, the reaction limited assumption
7
may be violated which results in an under under-prediction of LoD ratio. Figure 4 also shows
8
that at higher preconcentration ratios, e.g. p = 500, higher LoD ratios can be achieved, as
9
expected.
10
We also examined effect of kinetic parameters and observed that the koff has marginal
11
improvement effect on the LoD. For example, at 30 min assay time, increasing the koff by one
12
order of magnitude increases the LoD ratio by less than 2-fold. When the koff is increased the kon
13
value also increases, at constant KD, therefore the forward reaction rate is increased. We
14
observed that LoD ratio does not depend on the KD value because ITP improves the binding by
15
increasing the forward reaction rate. The equilibrium dissociation constant is a representation of
16
the affinity of two compounds and does not depend on time. For conventional LFA, the fraction
17
of the bound probe at longer times is directly proportional to the initial target concentration, hLFA
18
≈ CT0/KD for conditions satisfying C0* ≪ 1. Similarly, in ITP-LF, a Taylor series expansion for
19
the limiting case of (pC0* + 1)kofftITP ≪ 1 yields the linear proportionality of hITP ≈ pkofftITP (CT0 /
20
KD) .40 At the LoD concentration, signal strength, i.e. fraction of the bound probe, is the same for
21
LFA and ITP-LF. Therefore, LoDLFA ≈ hLoDKD and LoDITP-LF ≈ hLoD /pkontITP. As a result, the LoD
22
ratio scales as pkofftITP which confirms our model predictions presented in Figure 4 that the LoD
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ratio is directly proportional to the ITP parameter ptITP and the off-rate constant while it is
2
independent of the KD value.
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3
Our scaling analysis and the analytical model show that the amount of captured target for
4
conventional LFA depends on the normalized initial target concentration, i.e. CT0/KD. On the
5
other hand, for ITP-LF the amount of captured target depends on pkofftITP (CT0 / KD) which
6
includes both antibody-specific parameters, koff and KD, and an ITP condition parameter ptITP.
7
This offers flexibility in assay design by controlling the preconcentration ratio and the ITP
8
residence time. For a point of care LFA test, known values can be kinetic parameters of the
9
antibody-antigen pair and the desired test time. From this, one can estimate the ITP
10
preconcentration ratio and residence time required to achieve the desired detection limits.
11
Preconcentration ratio in ITP can be optimized by carefully selecting the electrolyte system,
12
optimizing the applied electric field and the device length.43
13
5. Summary
14
We demonstrated LoD and assay time improvement of LFAs using ITP. In this work we used a
15
model LFA to show how ITP can improve detection limit of LFA by performing target
16
preconcentration. We used two different labeled secondary antibody IgG as the targets which are
17
widely used in currently available LFA tests showing that ITP can be integrated to current LFA
18
tests to enhance their detection limit. Our method leverages high preconcentration power of ITP
19
to overcome the slow reaction kinetics of surface binding in LFA. We focused target antibodies
20
into a narrow ITP zone (order 100 μm) and transported them across the nitrocellulose membrane
21
to the test zone. Our quantitative analysis show that LoD of LFAs can be improved by 400-fold,
22
160-fold and 60-fold at assay time of 90 sec, 5 min and 1 hour, respectively. Our qualitative
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Analytical Chemistry
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colorimetric measurements show about 100-fold improvement in LoD using ITP, consistent with
2
our quantitative findings. We used an analytical model describing the ITP-enhanced surface
3
reaction in LFAs which confirms our experimental observations and serves as guide toward the
4
design of LFA enhanced by ITP. By integrating ITP into LFA we can also capture up to 30 %
5
which shows more than one order of magnitude improvement over conventional LFAs. High
6
target extraction and preconcentration of ITP enables the LFAs to use large volume of sample
7
when the target is very dilute, e.g. blood, and waste water. Moreover, we found that detection
8
limit of LFA can be improved by separating and preconcentrating target analytes from 5x diluted
9
mouse serum (data provided in SI) showing the potential of ITP to improve LFA with real-world
10
complex biological samples.
11
Associated Content
12
Videos showing isotachophoresis-enhanced lateral flow assay (ITP-LF) using Alexa Fluor 488
13
(Video S-1) and colloidal gold (Video S-2) labelled IgG, electrophoretic mobility measurements
14
of IgG secondary antibody, an example of calibration curves used for fluorescence quantitative
15
measurements, target capturing in conventional LFA, a discussion on surface reaction rate speed-
16
up by ITP preconcentration and demonstration of ITP-LF in complex samples are available as
17
supporting information. This material is available free of charge via the Internet at
18
http://pubs.acs.org.
19
Author Information
20
* E-mail:
[email protected], Phone: (206) 543-9834
21
Notes: The authors declare no competing financial interest.
22
Acknowledgments
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This work was sponsored by an NSF CAREER Award (J.D.P., grant number CBET-0747917).
2
We thank Carly Holstein and Paul Yager from Bioengineering department of the University of
3
Washington for assistance.
4
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(23) Fridley, G. E. Methods and models to control and predict behavior of two dimensional paper networks for diagnostics. PhD Dissertation, University of Washington, 2014. (24) Fu, E.; Lutz, B.; Kauffman, P.; Yager, P. Lab on a Chip 2010, 10, 918. (25) Fridley, G. E.; Le, H.; Yager, P. Anal. Chem. 2014, 86, 6447–6453. (26) Govindarajan, A. V.; Ramachandran, S.; Vigil, G. D.; Yager, P.; Böhringer, K. F. Lab Chip 2011, 12, 174–181. (27) Heitzmann, H.; Richards, F. M. Proc Natl Acad Sci U S A 1974, 71, 3537–3541. (28) Becker, J. M.; Wilchek, M. Biochimica et Biophysica Acta (BBA) - General Subjects 1972, 264, 165–170. (29) Cheong, B. H.-P.; Liew, O. W.; Ng, T. W. Analytical Biochemistry 2014, 444, 57–59. (30) Babkina, S. S.; Ulakhovich, N. A.; Moiseeva, E. N.; Filyushina, E. E. Journal of Analytical Chemistry 2003, 58, 651–651. (31) Sheehan, P. E.; Whitman, L. J. Nano Lett. 2005, 5, 803–807. (32) Pohl, P.; Stecka, H.; Jamroz, P. Anal. Methods 2012, 4, 125–131. (33) Gautam, S.; Loh, K.-C. Analytical Biochemistry 2012, 423, 202–209. (34) Quirino, J. P.; Haddad, P. R. Anal. Chem. 2008, 80, 6824–6829. (35) Yang, K.; Wu, J. Biomicrofluidics 2010, 4. (36) Long, Z.; Liu, D.; Ye, N.; Qin, J.; Lin, B. ELECTROPHORESIS 2006, 27, 4927–4934. (37) Gözke, G.; Posten, C. Food Eng. Rev. 2010, 2, 131–146. (38) Timmer, B. H.; van Delft, K. M.; Olthuis, W.; Bergveld, P.; van den Berg, A. Sensors and Actuators B: Chemical 2003, 91, 342–346. (39) Karsenty, M.; Rubin, S.; Bercovici, M. Anal. Chem. 2014, 86, 3028–3036. (40) Han, C. M.; Katilius, E.; Santiago, J. G. Lab Chip 2014. (41) Rogacs, A.; Marshall, L. A.; Santiago, J. G. Journal of Chromatography A 2013. (42) Jung, B.; Bharadwaj, R.; Santiago, J. G. Analytical Chemistry 2006, 78, 2319–2327. (43) Moghadam, B. Y.; Connelly, K. T.; Posner, J. D. Anal. Chem. 2014, 86, 5829–5837. (44) Rosenfeld, T.; Bercovici, M. Lab Chip 2014. (45) Levicky, R.; Horgan, A. Trends in Biotechnology 2005, 23, 143–149. (46) Vijayendran, R. A.; Ligler, F. S.; Leckband, D. E. Anal. Chem. 1999, 71, 5405–5412. (47) Phillips, T. M. Journal of Chromatography B 2010, 878, 113–114. (48) Pappaert, K.; Desmet, G. Journal of Biotechnology 2006, 123, 381–396. (49) Garcia-Schwarz, G.; Bercovici, M.; Marshall, L. A.; Santiago, J. G. Journal of Fluid Mechanics 2011, 679, 455–475. (50) Bahga, S. S.; Bercovici, M.; Santiago, J. G. Electrophoresis 2010, 31, 910–919. (51) Moghadam, B. Isotachophoresis in Paper-Based Microfluidic Devices, University of Washington, 2014. (52) Spinola, S. M.; Cannon, J. G. Journal of immunological methods 1985, 81, 161–165. (53) Khurana, T. K.; Santiago, J. G. Analytical Chemistry 2008, 80, 6300–6307. (54) Welschof, M.; Terness, P.; Kipriyanov, S. M.; Stanescu, D.; Breitling, F.; Dörsam, H.; Dübel, S.; Little, M.; Opelz, G. Proceedings of the National Academy of Sciences 1997, 94, 1902–1907. (55) Kumagai, I.; Tsumoto, K. eLS 2001. (56) Parsons, M. L. J. Chem. Educ. 1969, 46, 290. (57) Lyashchenko, K. P.; Greenwald, R.; Esfandiari, J.; Rhodes, S.; Dean, G.; de la RuaDomenech, R.; Meylan, M.; Vordermeier, Hm.; Zanolari, P. Clin Vaccine Immunol 2011, 18, 2143–2147.
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(58) Van Amerongen, A.; Wichers, J. H.; Berendsen, L. B. J. M.; Timmermans, A. J. M.; Keizer, G. D.; van Doorn, A. W. J.; Bantjes, A.; van Gelder, W. M. J. Journal of Biotechnology 1993, 30, 185–195.
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Figures and tables
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Figure 1. Experimental setup for (A) ITP-enhanced LFA and (B) conventional LFA. For both
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assays a 40 mm long nitrocellulose membrane is used as the paper device. In ITP-LF targets
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migrate electrophoretically under the high electric field of 500 µA and accumulate at the narrow
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interface of the TE and LE. In LFA targets migrate through the device by the capillary action.
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High wicking properties of the absorption pad guarantees continuous flow of the sample. (C)
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Experimental snapshots taken at 5 different times showing ITP-focused IgG labeled with AF488
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is captured at the test zone. (a-c) ITP plug forms and migrates on the membrane, (d) current is
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reduced to 50 µA while the ITP zone crosses the test zone to increase the reaction time (e) after
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the plug is passed the test zone we see a specific fluorescence signal is generated. The white
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arrow indicates instant location of the ITP plug.
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Analytical Chemistry
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Figure 2. Experimental data showing quantified fraction of bound probe, h, for detection of IgG
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using ITP-LF (closed diamonds) and conventional LFA (open symbols) at 90 second (open
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triangle), 5 minutes (open diamonds), and 1 hour (open squares) assay time. Along with
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experimental data, we show results of analytical models for the conventional (dashed lines) LFA
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and for the ITP-LF (solid line) assays. ITP creates two orders of magnitude improvement in LoD
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of LFA after 7 minutes assay time. To generate the model curves we used the estimated koff =
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1.75×10-3 s-1 and KD = 1.42×10-6 M , ITP preconcentration ratio p = 92 and tITP = 284 s. The
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error bars indicate 95% confidence interval for three measurements.
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Figure 3. Qualitative detection limit of ITP-LF (right) compared to LFA (left). Here the target is
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Goat anti Mouse IgG labeled with 40 nm colloidal gold. LFAs are performed for 5 min to be
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consistent with ITP assay time.
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Analytical Chemistry
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Figure 4. Ratio of LoDLFA LoDITP LF , predicted by our analytical model, versus the assay
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time, t. Each value on y-axis shows the level of improvement in LoD of LFA. Contours are
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plotted for tITP = 284 s, p = 100 (bottom), p = 500 (top), koff = 1.75×10-3 s-1 (solid lines) and koff =
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1.75×10-4 s-1 (dashed lines). We note that contours have no dependence on the KD value showing
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that ITP improves detection limit of LFA by promoting the reaction rate. Solid symbols represent
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three experimental conditions where for ITP-LF CT0 = 0.05 mg/l, preconcentration ratio is p =
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92, tITP = 284 s and for LFA tLFA = 90 sec, 5 min and 1 hour corresponding to CT0 = 20, 8 and 3
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mg/l, respectively.
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Table 1. Detection limit improvement of conventional LFA using ITP.
Assay time
LoDLFA (mg/l)
LoDITP-LF (mg/l)
Fold improvement of detection limit
90 seconds
20
0.05
400
5 minutes
8
0.05
160
1 hours
3
0.05
60
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Table 2. Fraction of captured target, NC NT 0 , by ITP-LF compared to that of LFA. CT 0 is the
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initial target concentration, NT 0 is the initial number of moles of target, and N P 0 is the number of
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moles of probe on the surface. The uncertainties represent 95% confidence interval for three
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measurements.
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a
NC
NT 0 ITP LF
NT 0 LFA b
NC
NT 0 LFA c
CT 0 a
N P0 b
NT 0 ITP LF b
0.05
0.5
0.02
11.62 ± 2.29
0.06
No detection
0.1
0.5
0.04
24.05 ± 5.83
0.13
No detection
0.5
0.5
0.23
30.86 ± 6.91
0.67
No detection
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0.5
4.6
7.01 ± 0.32
10.6
0.47 ± 0.05
25
0.5
11.6
3.94 ± 0.08
26.6
0.70 ± 0.04
c
in mg/l, b in fmoles, c in %
9 10
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