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Journal of APPLIED BIOMEDICINE
ISSN 1214-0287 (on-line)
ISSN 1214-021X (printed)
Volume 8 (2010), No 2, p 111-116
DOI 10.2478/v10136-009-0009-5


Kinetics of hydrolysis of organophosphate soman by cationic surfactant Resamin AE

Jiri Cabal, Jitka Micova, Kamil Kuca

Address: Jiri Cabal, Department of Toxicology, Faculty of Military Health Sciences, Trebesska 1575, 500 01 Hradec Kralove, Czech Republic
cabal@pmfhk.cz

Received 20th August 2009.
Published online 15th January 2010.

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     Summary
     Key words
     Introduction
     Material and methods
     Results and discussion
     References


SUMMARY

This experiment tested the reactivity of the cationic surfactant Resamin AE [N-(2-hydroxyethyl)-N-(2-hydroxy-4-oxa(C14÷22-alkyl))-N,N-dimethylammonium chloride] with organophosphonate soman. It was confirmed that soman is incorporated in the micelle of Resamin AE and that the hydroxyl group or Resamin AE supports the hydrolysis of this organophosphonate. A further increase in reactivity was achieved by the addition of hydrogen peroxide into the reaction mixture. In contrast, if the concentration of neutral salts was increased, a decrease in the velocity of the hydrolysis was obtained. The hydrolytic efficacy of Resamin AE was also compared with that of hexadecyldimethyl-(2-hydroxyethyl)-ammonium bromide. Resamin AE appeared to be a more efficacious hydrolytic agent than other similar compounds due to its advantageous chemical structure.


KEY WORDS

cationic surfactants; micellar catalysis; soman; decontamination; Resamin AE


INTRODUCTION

Decontamination of chemical warfare agents (CWA) is a very important process which would be necessary if CWA were spread accidentally or intentionally (Cabal et al. 2004, 2007, Waysbort et al. 2009). For the last 50 years or so, attention has been paid to the development of novel means of decontamination, especially to nucleophiles able to act through the hydrolytic reaction of surfactants with carboxylic or phosphate esters. The structure of promising surfactants able to support a hydrolytic reaction has been identified and further modified (Cabal et al. 2003, Kuca et al. 2004). Mostly, however, simple cationic surfactants have been used because of their ability to concentrate anions with the properties of nucleophile on their micellar surface (Ouarti et al. 2000, Tiwari et al. 2009a), and surfactants carrying reactive nucleophile directly in their structure have been prepared to improve the reactive properties of micelles (Kotoucova et al. 2001, Kivala et al. 2006).
The hydrolytic efficacy of many compounds containing the hydroxyl group, the oxime group or cupric chelate has been tested (Bunton et al. 1983, Scrimin et al. 1996, Cibulka et al. 1999, Cabal et al. 2007, Tiwari et al. 2009a, b). Surfactants bearing an imidazol group have also been tested, but they were synthesized only for the purposes mentioned above and their usage does not range beyond the laboratory level (Simanenko et al. 2004). Compounds with a similar structure can also be found among surfactants produced on an industrial scale mainly as disinfectants or softeners of fabrics (Kuca et al. 2005, 2007).
When novel hydrolytically active surfactants are designed there is a need to consider their spatial arrangement; that of the detergent should be considered in relation to the substrate, which should be broken down, and in relation to its location in the micelle.
Resamin AE belongs to the group of quaternary detergents which have a hydroxyl group, and its structure (Fig. 1) is unusual due to the location of the hydroxyl groups. This spatial arrangement of Resamin AE could be the great advantage of this detergent. The first group is placed in the main and the second in the adjacent alkyl chain. Based on this setup, the first hydroxyl is located in the water phase and the second hydroxyl group is located under the surface of the micelles.

cabal_imprim1.gif

Fig. 1. Structure of Resamin AE.

In this paper, we describe the reactivity of the surfactant Resamin AE with the nerve agent soman with the aim of characterizing the influence regulating its reactivity in relation to its possible further use in actual decontamination mixtures of the foam or emulsion type.


MATERIAL AND METHODS

Chemicals
The chemicals used in this study were purchased as follows: sodium hydroxide (Dr. Jan Kulich, Hradec Kralove, Czech Republic), potassium chloride (Lachema, Brno, Czech Republic), hydrogen peroxide (Peroxides, Sokolov, Czech Republic), propan-2-ol (Merck, Darmstadt, Germany), Resamin AE - 30% water solution (Chemotex, Decin, Czech Republic). Soman was obtained from the Military Repair Facility VOZ 072 Zemianske Kostolany (Slovak Republic).

Equipment used
For all experiments the following pieces of equipment were used: automatic titrator Radiometer RTS 822 (Radiometer, Kopenhagen, Danmark), termostat U1 (VEB Prufgerate Werk, Medingen, Germany) and a device for measurement of the surface tension by the ring method which was constructed at the Military Medical Academy Hradec Kralove.

Determination of kinetic parameters of the reactions of soman in the micellar environment
The kinetics of hydrolytic reactions of soman was monitored by an automatic titrator in pH-stat mode. The consumption of 0.01 M NaOH necessary for a constant pH of the hydrolytic reaction producing hydrogenfluoridic acid and methylphosphonic acid rising from the cleavage of soman was recorded. The reaction was usually monitored at constant pH 9 and temperature 25 °C ± 0.1 °C. 20 ml of a solution containing all the required substances except soman was poured into the titration vessel of the pH stat. After the stabilization of the temperature and pH, a reaction was started by adding 0.1 ml of 0.05 M soman solution. The reaction was monitored for seven halftimes or longer.

Determination of critical micelle concentration of surfactants
The determination was carried out by the Du Nouy ring method under conditions determined in the OECD manual (OECD 1981). Solutions of the surfactants were placed in a crystallisation cup with a volume of 100 ml and diameter 75 mm. A ring with a diameter of 33 mm was used for the measurement.

Math processing of raw experimental data

The calculation of rate constant
Data on the consumption of the titration solution over time were transferred from the plotter of the pH-stat to the MS Excel program. The observed rate constant was calculated by the procedure described by Guggenheim (1926) using a modification introduced by Zajicek and Radl (1979). This procedure is based on acceptance of the following equation:

At+t = At*exp(kobs*t) + An*(1-exp(-kobs*t)) (1)
where:
At+t = consumption of titration solution at time t+t
At = consumption of titration solution at time t
exp = base of natural logarithm
kobs = observed rate constant
t = time distance between two successive measurements
An = consumption of titration solution in infinite time

This relationship is a linear equation with slope exp(kobs*t) and intersection An*(1-exp(-kobs*t)). Data obtained from one measurement (10 min) were arranged in two columns of MS Excel so that the second column was shifted one row up. This shift presents one value t. Data prepared in such a way were displayed in an XY Scatter chart. A trend line was interlaid through the displayed points with a printout of the coefficients regression equation. The slope obtained was used for the calculation of the rate constant kobs from the term exp(kobs*t).

Calculation of limit values of rate constant of hydrolysis of soman by surfactant
Rate constants of the hydrolysis of soman by surfactants were calculated by means of the Menger and Portnoy equation (1967). This equation was set up so as to include the data from the premicellar region of the surfactant concentration in the calculation:

kCt = ko + (((((-ko + kmax)*K/N* ((10^ (Ct))-CMC)) /
(1 + K/N*((10^(Ct))-CMC)))^2)^0,5) + ((-ko + kmax)*K/N*((10^(Ct))-CMC))/(1+K/N*((10^(Ct)) -CMC))) /2 (2)
where:
kCt = first order rate constant for molar concentration of surfactant Ct
ko = first order rate constant of hydrolysis in premicellar region of surfactant concentration
kmax = limit rate constant for Ct =
K/N = fraction of association constant of substrate and aggregation number of surfactant
Ct = logarithm of molar concentration of surfactant
CMC = critical micelle concentration of surfactant

Calculation of critical micelle concentrations - measuring by the ring method
The data on the dependence of the surface tension on the concentration of surfactant were processed by a program for nonlinear regression using the Syzszkowski equation in semilogarithmic expression (Syzszkowski 1908). The equation was set up so as to include in the calculation the data from the region where the surface tension was not dependent on the concentration of the surfactant:

Uct = Umin + (((((Umax-Umin)-A*LOG(1 + B* (10^Ct)))^2)^0,5) + ((Umax-Umin)-A*LOG(1 + B* (10^Ct)))) /2 (3)
where:
UCt = surface tension by concentration of surfactant Ct
Umin = minimal attainable surface tension
Umax = surface tension of solven
A = constants defining kind of surfactant
B = constant defining position of surfactant in homologous sequence by magnitude of hydrophobic alkyl
Ct = logarithm of molar concentration of surfactants

The values of constants obtained from equation (3) were introduced in another equation (4) to obtain the logarithm of critical micelle concentration

LOG (CMC) = LOG((10^((Umax-Umin )/A)-1)/B) (4)


RESULTS AND DISCUSSION

cabal_imprim2.gif

Fig. 2. Dependence of the rate of hydrolysis of soman on the concentration of Resamin AE (pH9, I = 0.01M KCl, t = 25 °C).


cabal_imprim3.gif

Fig. 3. Dependence of the rate of hydrolysis of soman on the concentration of N-(2-hydroxyethyl)- hexadecyldimethylammonium bromide (C16OH1) (pH9, I = 0.01M KCl, t = 25 °C).


Table 1. Comparison of the parameters of the hydrolysis of soman by Resamin AE and surfactant C16OH1


Resamin AE C16OH1
ko 1/min 0.014 0.014
kmax 1/min 0.81 0.40
K/N L/mol 237 103
CMC mol/L 8.30E-04 3.40E-04




cabal_imprim4.gif

Fig. 4. Dependence of surface tension on the concentration of Resamin AE measured by the ring method.

Table 2. Calculated parameters of the Szyszkowski equation for Resamin AE.


Parameter
A - 0.012
B - 300 000
CMC mol/L 0.0015




Table 3. Dependence of the rate of hydrolysis of soman by Resamin AE on pH (t = 25 °C, Ctenz = 0.01M, I = 0.01M KCl).


pH kobs (1/min)
8 0.084
9 0.593
10 1.900




Table 4. Influence of ionic strength on the rate of hydrolysis of soman by Resamin AE (t = 25 °C, Ctenz = 0.01M, pH9).


CKCI

mol/L

kobs

1/min

0.000 1.090
0.001 0.866
0.010 0.638
0.100 0.277
0.500 0.109




cabal_imprim5.gif

Fig. 5. Influence of hydrogen peroxide on rate of hydrolysis of soman by Resamin AE (t = 25 °C, Ctenz = 0.01M, pH9, I = 0.01 M KCl).

The dependence of the rate constant of soman hydrolysis on the concentration of the surfactant is characterized by a typical shape, with a short plateau of premicellar concentration and subsequent progressive phase up to the maximal rate constant (Fig. 2). Therefore, this dependence can be described by a Menger-Portnoy equation. The parameters calculated are shown in Table 1.
A comparison of the parameters of Resamin AE and C16OH1 (Fig. 3) shows that the rate of reaction with Resamin AE is double that of C16OH1. This difference is probably caused by the better structural disposition of Resamin AE for the soman hydrolysis.
The calculated values of critical micellar concentrations (Table 1) have the same magnitude of order and, therefore, they do not influence the reactivity of surfactants. Parameter K/N is a fraction of the association constant of the substrate and aggregation number of the surfactant. Constant K describes the affinity of the substrate to the micellar phase and constant N describes how many molecules of the surfactant are needed to create one micelle. The instrumentation used in this study does not make it possible to determine these parameters separately.
With regard to the similarity of the structure of both surfactants, it is possible that the difference in the values of K/N is caused by the difference in the affinity of the substrate to the micelles of both surfactants. The critical micellar concentration of Resamin AE was also measured by the ring method in distilled water only, and is only twice higher than the CMC in a solution with pH9 and ionic strength 0.01 M KCl. It is evident that the changes of solution properties have no influence on the aggregation ability of Resamin AE.
On the other hand, a change of pH is an essential parameter remarkably changing the rate of hydrolytic reaction. The values of pKa of both hydroxyl groups in Resamin AE were predicted with the help of the program pKaDB (ACDlab, USA). The value of pKa for the hydroxyl group localized on the 2-hydroxyethyl group of the surfactant was 12.7 and for the hydroxyl group localized on the hydrophobic alkyl of the surfactant it was 11.9. The values of pKa do not explain the strong dependence of rate constants on pH in the range of pH 8-10. The results of the kinetic measurements give us evidence for considerably lower (9-10) values of pKa. This discrepancy can be caused by the properties of the Stern layer of micelles, where the acidobasic properties of the reaction environment are strongly changed. Unfortunately, our program is not able to take this fact into account.
The next parameter tested was the influence of the electrolytes on the rate of hydrolysis where the concentration of KCl was found to be especially important. This influence can be described by the equation: kobs = 0.29 * log CKCl + 0.016. The phenomenon described - the so called "salt effect" - has been demonstrated also by other authors (Zakharova et al. 1993).
The last measurement was focused on the influence of other nucleophiles in the reaction, where hydrogen peroxide was used. It is known that the micelles of cationic surfactants are able to concentrate negatively charged ions on their surface. If ions are nuclephilically active, it is possible, that this higher concentration influences the rate of hydrolysis. This hypothesis was confirmed by the results as presented in Fig. 5.
In conclusion, the data obtained in this study confirmed that Resamin AE may be an effective component of blends designed for the decontamination of organophosphorus warfare agents.


ACKNOWLEDGEMENT

This work was also supported by Czech Ministry of Defence project No. OVUOFVZ200803.


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