17 Polymerization of Acrylamide in Aqueous Solution by a Continuous Process T. J . SUEN, A. M. SCHILLER, and W. N. RUSSELL Stamford Laboratories, American Cyanamid Co., Stamford, Conn.
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
A laboratory scale, continuous process for the polymerization of acrylamide in aqueous solution is described.
The reaction conditions can be held
constant within narrow limits and the effect of small changes
in individual variables, such as
temperature, initiator concentration, and
chain
transfer agent concentration, can be quantita tively ascertained.
Some experimental results
are presented showing the effect of these factors on the molecular weight of the polymer.
The
data are examined vis-à-vis some theoretically derived equations.
y i n y l polymerization as a rale is sensitive to a number of reaction variables, notably temperature, initiator concentration, monomer concentration, a n d con centration of additives or impurities of high activity i n chain transfer or inhibition. In detailed studies of a v i n y l polymerization reaction, especially i n the case of development of a practical process suitable for production, it is often desirable to isolate the several variables involved and ascertain the effect of each. This is difficult w i t h the conventional batch polymerization technique, because the tem perature variations due to the highly exothermic nature of v i n y l polymerization frequently overshadow the effect of other variables. I n a continuous polymeriza tion process, on the other hand, the reaction can be carried out under very closely controlled conditions. T h e effect of an individual variable can be established accurately. In addition, compared to a batch process, a continuous process nor mally gives a m u c h greater throughput per unit volume of reactor capacity a n d usually requires less labor. D u r i n g the authors' investigation of acrylamide polymerization i n aqueous solutions, a laboratory scale continuous process, w i t h reactors of 2- or 3-liter capacity, was developed. It offered simple and flexible operation, and close con trol of conditions. This article describes the technique adopted a n d some experi mental results showing the effect of individual variables on the molecular weight of the polymer formed. A theoretical treatment of the continuous polymerization process has been made recently b y Jenkins (4). T h e empirical data obtained i n the present work are examined w i t h the a i d of theoretical relationships. 217 PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
ADVANCES IN CHEMISTRY SERIES
218 Equipment and Procedure
T h e arrangement of the apparatus is shown i n F i g u r e 1. T h e monomer feed solution containing the chain transfer agent and the initiator feed solution were pumped from the reservoirs b y a duplex Zenith pump through the inlet tubes into the reactor. T h r o u g h another entrance into each of the inlet tubes, nitrogen gas was passed into the reactor for the purpose of providing an inert atmosphere a n d reventing the backflow of the reaction product into the inlet tube. T h e rate of ow of nitrogen was determined b y counting the gas bubbles per minute i n the bubblers w h i c h were inserted between the inlet tubes a n d the nitrogen cylinder. T h e polymerization product was collected, b y gravity flow from the outlet tube, i n the product receiver.
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
g
ZZHD
Constant Temp Bath
Outlet
Product Receiver
Figure 1. Arrangement of apparatus T h e all-glass reactor consisted of two detachable parts. T h e upper part was equipped w i t h four necks for fitting the two inlet tubes, a thermometer, a n d a powerful multiple-blade stirrer. T h e lower part of the reactor was immersed i n a constant temperature bath, equipped w i t h both heaters a n d cooling coils. T h e temperature bath was controlled b y a J-tube type thermostat sensitive to ± 0 . 1 ° C . T h e reactor is of very simple design. It contains no intricate parts. A s long as the m i x i n g is adequate, scaling u p the operation presents no problem. It was found that the geometry of the reactor is of no consequence, provided good mix i n g c a n be achieved. I n the present investigation, four reactors of different dimen sions were used (Table I ) . N o noticeable differences i n performance were ob served. Indentations o n the surface, however, should be eliminated, as they provide dead space where formation of solid polymer gels tends to occur. Toble I. Reactor No. 1 2 3 4
Demensions of Reactors Used
Depth below Outlet Tube, Cm. 14.0 36.0 16.5 28.9
Inside Diameter, Cm. 14.3 10.5 15.2 12.1
Approx. Working Capacity, Liters 2.2 3.0 2.7 3.0
A s the pumps were of identical dimensions a n d were mounted o n the same variable-speed drive, monomer a n d initiator solutions were introduced into the PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
SUEN ET AL.
Continuous Polymerization of Acrylamide
reactor at the same volume rate. typical feed solutions. Table II.
219
Table II shows the compositions of a pair of
Typical Feed Solutions
Monomer Solution
Parts by Weight
Acrylamide 2-Propanol Water Total
100 0.50 403.2 503.7
Total
0.08 496.2 496.3
Initiator Solution
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
KsSaOg Water
I n the present work, potassium persulfate was used as the initiator a n d 2- propanol as the chain transfer agent. Their concentrations i n the feed [ i ] a n d [S], respectively, as shown i n Figures 3 to 8, are expressed i n per cent of the total weight of the sum of the t w o solutions. I n F i g u r e 9, however, concentrations are expressed i n moles per liter. T h e p u m p i n g rate was adjusted according to the desired residence time, R, w h i c h is defined as the w o r k i n g capacity of the reactor d i v i d e d b y the total volume rate of flow through the reactor. F o r instance, i f the reactor has a capacity of 3 liters, a rate of 1.5 liters per hour for each of the two solutions corresponds to a residence time of 1 hour. T o start a r u n , the reactor was first filled w i t h a previously prepared polyacrylamide solution more or less of the same description as the product desired. Nitrogen gas was turned on and the contents of the reactor were heated to the desired temperature. T h e t w o feed solutions were then p u m p e d into the reactor. T h e temperature of the reactor contents w o u l d drop b y 5 ° to 10° C . as the cold
Figure 2.
Viscosity readings of several representative runs
PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
220
ADVANCES IN CHEMISTRY SERIES
solutions were first introduced. Once the polymerization was initiated, the tem perature began to rise steadily and gradually leveled off. T h e reaction tempera ture could be accurately maintained w i t h ± 0 . 2 ° C . during the steady state. Because of the cold feed, the temperature of the bath was usually 5 ° to 15° C . above the reaction temperature. Samples of the polymerization product were collected at regular intervals
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
i
9h
-701
UJ
-60
i
R * IHour [ml' 10% CII- 002%
tsi« 11%
2 3 4 5 TIME AFTER START, HOURS
Figure 3. Solids concentration, iodine number, and reaction temperature readings of a representative experiment
79 80 81 REACTION TEMPERATURE , C . e
Figure 4. Effect of reaction temperature on molecular weight of polymer PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
SUEN ET AL.
Continuous Polymerization of Acrylamide
Figure 5. Effect of initiator concentration on molecular weight of polymer
Figure 6. Effect of 2-propanol concentration on molecular weight of polymer
Figure 7. Effect of residence time on molecular weight of polymer PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
221
222
ADVANCES IN CHEMISTRY SERIES
a n d analyzed for solids and residual monomer concentrations, [ M ] . T h e latter was determined by a bromate-bromide titration, essentially the same procedure as that described b y Lucas and Pressman ( 6 ) , except that mercuric sulfate was omitted. T h e viscosity of the polymer solutions, as prepared, was determined w i t h a Brookfield viscometer. Weight average molecular weight values, M , were ob tained from viscosity measurements through known relationships ( I ).
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
w
,1 0
Figure
1 5
9.
1 10
I
I
!
I
I
15
20
25
30
35
Determination fer
activity
of
of the
chain
trans-
2-propanol
Results and Discussion T h e Prestationary Period. In carrying out a chemical reaction by a con tinuous process it takes a considerable time before the steady state is reached. T h e m i n i m u m length of time required for a run to reach the steady state must be ascertained. After the start of continuous flow through the reactor, the material PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
SUEN ET
AL.
223
Continuous Polymerization of Acrylamide
originally present i n the reactor w i l l be gradually depleted. A true steady state cannot prevail until the original material is reduced to a negligible level. A s s u m ing constancy of operating conditions and perfect m i x i n g in the reactor, it can be easily calculated (3) that the fraction of the original material, F , remaining i n the reactor after time, t, is governed b y the equation: F = E~
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
tlR
(1)
where R is the residence time. Numerical values of F after 1, 2, 3, and 4 multiples of residence time are 0.37, 0.13, 0.049, and 0.018, respectively. In other words, after 3 to 4 R, the quantity of the original material left amounts only to a few per cent, and this length of time may be taken as the prestationary period. F i g u r e 2 shows the viscosity readings for several runs at different con centrations. They level off after about 4 R . F i g u r e 3 shows the temperature readings, solids contents, and iodine numbers vs. time. These also indicate that the steady state is approached at 4R. T h e calculated, prestationary period as shown above is somewhat longer than that calculated by Jenkins ( 4 ) . In these derivations, he takes the fictitious case that the reaction vessel is filled w i t h the feed mixture w h i c h is then instantaneously raised to the reaction temperature at the same moment as flow is commenced at the specified rate. This, of course, is impossible to achieve i n actual practice. Effect of M o l e c u l a r Weight. In the present work, the major objective was to examine quantitatively the influence of some of the individual operating variables on the molecular weight of the polymer formed. Some representative results are shown i n Figures 4 to 7. T h e molecular weight, M is very sensitive to the reaction temperature, T, initiator concentration, [J], 2-propanol concen tration, [S], and residence time, R. W J
T h e variations i n Τ, [I], and [S] (Figures 4 to 6) are small, but the changes i n molecular weight are distinctive and unmistakable. Particularly noticeable is the fact that a 2° C . difference i n temperature induces a significant increase or decrease in molecular weight. In usual batch polymerizations, it is not easy to control the temperature within this range, especially during the early stage. T h e usefulness of a continuous process i n offering very close control of the reaction conditions and hence the uniformity of the product is thus clearly demonstrated. Conversion. U n d e r the experimental conditions employed, the conversion is fairly insensitive to the residence time (Figure 8 ) . Jenkins (4) has derived the following equations relating the fractional conversion, Y , to the residence time, R: (2)
(3)
where [M] is the monomer concentration in the product or i n the reactor, [m] the monomer concentration i n the feed, k the unimolecular rate constant for the decomposition of the initiator, and Κ a constant under a given set of reaction conditions. T h e curve shown i n F i g u r e 8 is calculated according to Equations 2 and 3, w i t h k = 5.5 X 10~ m i n u t e " , based on Kolthoff and M i l l e r ( 5 ) , and Κ evaluated from one of the experimental points. C h a i n Transfer A c t i v i t y of 2-Propanol. T h e presence of 2-propanol reduced the molecular weight of polyacrylamide very effectively (Figure 6 ) . A n estimate of the chain transfer activity of 2-propanol can be obtained by replotting the data according to the following equation (2) 3
1
PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.
224
ADVANCES IN CHEMISTRY SERIES
where DP is the number average degree of polymerization, C is the chain transfer constant, a n d subscript 0 refers to conditions without the chain transfer agent. Jenkins (4) derived a more elaborate equation involving chain transfer. n
8
That equation can be simplified to E q u a t i o n 4, if C (l~ — l V m u c h smaller \[Μ] / than 1. This condition exists i n the present case. A s t w o series of experiments were performed, the chain transfer activity of 2-propanol i n both cases can thus be compared. T h e degree of discrepancy m a y also serve as a check on the re liability of the data. In calculating DP , a ratio of M /M = 2.5 was assumed ( 7 ) . Although the monomer concentrations, [ m ] , i n the feed solutions used i n these two series of experiments were different, the average monomer concentrations, [ M ] , i n the products ( a n d hence presumably i n the reactor) turned out to be practically the same because of different degrees of conversion. In both cases [ M ] = 0.13 mole per liter. A s shown i n F i g u r e 9, the t w o lines are nearly parallel. F r o m the upper curve, C = 7.2 Χ 1 0 ; from the lower curve, C = 7.8 X 1 ( H (both values for 8 0 ° C . ) . T h e agreement is gratifying. T h e numerical value of C depends on the [ M ] , w h i c h was difficult to deter mine w i t h h i g h accuracy because of possible residual polymerization after the product left the reactor. A more reliable determination, b y R. R . A l o i a of these laboratories, of C for 2-propanol i n the polymerization of acrylamide at 5 0 ° C . by the conventional method gave a value of 1.9 X 10~ . I n Figure 9, let a and b be the intercepts of the two lines o n the vertical axis. T h e ratio b/a gives a n estimate of the ratio of molecular weights of the two poly mers that w o u l d have been obtained i n the absence of the chain transfer agent. s
8
€
Downloaded by UNIV OF CINCINNATI on May 30, 2016 | http://pubs.acs.org Publication Date: January 1, 1962 | doi: 10.1021/ba-1962-0034.ch017
n
w
n
- 4
s
8
8
8
3
If the very small chain transfer activity of the monomer is neglected, ^ p should -
be proportional to [ X ] / [ M ] where [ X ] is the concentration of radicals i n the reactor. Jenkins (4) has shown that where k is the propagation rate constant p
1
M - [M] k [M)R
J
p
In the cases under consideration, [m] = 1.45 moles per liter, [m] = 2.52 moles per liter, [M] = [M] = 0.13 mole per liter, and R = R = 1 hour. There fore A
A
B
B
A
b/a = ([m] B
[M] )/{ [m] B
A
B
[M] ) = 1.8 A
T h e value of b/a read from F i g u r e 9 is 2.4/1.7 = 1.4.
Literature Cited (1) American Cyanamid Co., "Polvacrylamide," New Product Bull. 34 ( 1955 ). (2) Flory, P. J . , "Principles of Polymer Chemistry," p. 141, Cornell Univ. Press, Ithaca, N . Y., 1953. (3) Hitchcock, F . L., Robinson, C. S., "Differential Equations in Applied Chemistry," pp. 14-16, Wiley, New York, 1923. (4) Jenkins, A . D., Polymer 1, 79-89 ( 1960 ). (5) Kolthoff, I. M., Miller, I. K., J. A m . Chem. Soc. 73, 3057 ( 1951 ). (6) Lucas, H. J . , Pressman, D . , Ind., Eng. Chem., Anal. Ed. 10, 140-2 ( 1938 ). (7) Suen, T . J . , Rossler, D . F . , J. Appl. PolymerSci.3, 126 ( 1960 ). RECEIVED
September 9,1961.
PLATZER; POLYMERIZATION AND POLYCONDENSATION PROCESSES Advances in Chemistry; American Chemical Society: Washington, DC, 1962.