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код для вставкиBull. SOC.Chim. Belges, 81 (1972) 65-72 DISCUSSION OF THE MECHANISM OF FREE-RADICAL PYROLYSES OF CHLOROETHANES G. HUYBRECHTS, J. KATIHABWA, G. MARTENS (*), M. NEJSZATEN and J. OLBREGTS The mechanism usually proposed for the pyrolysis of l,2-CzH4Cl2 is discussed in terms of existing data on elementary rate constants and using the value log,,(k,, sec-’) = -(20710 k 630)/4.58 T + (14.33 k0.47) measured in this work for the rate constant of the reaction CHzCICHCI .3 CH2CHC1 + C1 This discussion is extended to the free-radical pyrolysis of other chlorinated ethanes using recent literature data. The usual Rice-Herzfeld mechanism is questioned in view of the discrepancy between experimental results and values predicted from the knowledge of elementary rate constants of this mechanism. It is generally accepted [l] that the pyrolysis of 1,2-C2H4C1, at about 700°K in “seasoned” reactors follows a radical chain mechanism of the type & CH,ClCH,* + CI CH2ClCH2CI Cl + CH,ClCH,- ’ CH,CICHCI* + HC1 k, C1 + CH,CICH,CI CH,CICHCP k, (4) + C1 a CHCICHz + HCI __+ CH,CHCl (i) k4 k, , The chain termination C1 + CH,ClCHCI* (7‘) b C2H3C13or CHClCHCl + HCI k; (ii) has also been proposed [2-41. This mechanism leads to a first order kinetic law with an overall rate constant [2, 3, 51 k = ( k , k 2 k,/k,)1/2 (iii) where k, = k , or k ; . Estimates for the elementary rate constants (k, , k,, k, and k,) have been proposed [2,3,5] (see table 1, first col.) which led to a satisfactory agreement (*) Present address: Solvay Research Center, Neder-over-Heembeek, Brussels. { 11 I11 47.0 52.5 50.9 10.8 12.8 115.6 -0.3 -3.868 -3.59 75.4 11.9 20.3 20.3' ~ 51.0 (,,., {I:$ -2.88 {-3.85h -4.11'' ::: 3.5 16.1 64.8 18.0 {70.0 12.6 49.6 (514.8 (14.9 { 13.7 13.7' - 1;:q 1.0 I 6.0 { 10.5 72.9 68.8 115.0 46.4 11.88 43.0 12.6 48.3 0.7 < 6.8 - 13.7 20.4 13.7d 20.4' +0.51 -1.54* -2.48 - 3.55 9.5 - 3.3 10.8 3.4 9.8 { 12.9 74.3 <15.0 49.1 -0.33 11.88Y:O {-1.54jk 9.62 36 5 -1.71 12.6 48.3 -2.48 5 6.5 0.1 13.7 20.4 13.7' 20.4' 3.3 10.8 { 3.55 9.65 70.1 515.1 44.2 +1.30 13.0 r . 0{-1.99' 11.6 40.0 -0.89" 12.5 45.1 -1.58 1 7.0 68.7 2.4 12.8 16.8 13.5e 16.1' 3.3 9.8 Activation energies in kcal mole-'; preexponential factors in the units: mole, liter and second. I Proposed by Howlett (ref. [5]). I1 Proposed by Goldfinger et al. (ref. 121). I11 Used in this work (") ref. [6] (the first value for 1,1,2-C2H3C13refers to the pyrolysis to l,l-CzHzC12); (b) this work; c) ref. [2]; (') ref. 171; r)ref. [8]; (f)see text and table 3 for the A factors and ref. [9] for the activation energies (E _N AH- R T ) . Experimental values: (g) ref. [S], unpublished data of G. Martens, M. Godfroid and J. Verbeyst lead to a value about 10 times higher; (h) ref. [lo], (first figures refer to the formation of l,l-C2H2Cl2;it should be noted that the value reported in this ref. as computed from ref. [2] is erroneous, the correct one is given in the table as k calc 11); (i) mean value taking into account results of ref. [ l l , 121 and unpublished results of G. Martens, M. Godfroid and J. Verbeyst; ( j ) mean value taking into account results of ref. [l I , 13, 141 and unpublished results of G. Martens and coworkers; (') ref. [ I l l ; ( I ) ref. [15]; (") ref. [14]. talc exp. k kt 67 78.2 78 I I1 IIIl k' 3 1.4 I 6.1 10 22 13.8 23.8 14.3b 20.P I I1 I11 k4 3.0 3.1 10.4 10.8 I1 111" k2 TABLE 1 Preexponential factors (A) and activation energies ( E )for the elementary (k2, k4 and k,/k,) and overaN (k) rate constants of the Rice-Herzfeld mechanism of the pyrolysis of chloroethanes z * a Eu i$ R 2. n Discussion of the mechanism of free-radical pyrolysis of chloroethanes with the experimental data i) a value log,,(k,, 67 [q.More accurate values are now available : 1 mole-' sec-') = -(3100+300)/4.58T + (10.8f0.2) (iv) has been measured between 323 and 423 "K ['I. ii) the rate constant k, has been determined in this work from the competition between the photochlorination CH,CICH,CI + C1, + CHCI,CH,CI + HCI (v) and the chlorine-photosensitized dehydrochlorination CH,CICH,CI (C12) CHCICHZ + HCI (vi) of 1,Zdichloroethane. The experimental data are given in the appendix and lead to log,,(k,, sec- ') = -(20710f (vii) 630)/4.58 T + (14.33 f0.47) in the temperature range 433410°K. iii) an upper limit for the ratio kl/k, in the rate law (iii) can be estimated from the equilibrium constant K = k,/k- of the reaction. CH,CICH,Cl (1) CHZCICHZe + C1 kl k- (-1) (viii) 1 Assuming no activation energy for the radical recombination (- l)(*), one calculates = (79.4 f 3) kcal molefrom the enthalpy change AH,",, N [9] of reaction (viii) an activation energy El = (78 f3) kcal mole- ' (ix) Table 2 shows that the entropies of the chloroethyl radicals (R-)are about (4.6f 3) cal mole- deg- higher than those of their corresponding hydrogenated molecules (RH). Using S"(CH,CICH,) = 65.9 cal mole- deg- [17], this leads to S"(CH,CICH,.) = (70.5f3) cal mole-' deg-'. Use of this value with So(Cl)= 39.5 [18] and S"(CHzCICH,CI) = 73.7 cal mole-' deg-' [17] yields an entropy change AS&, 2: = (36.3 3) cal moledeg- for reaction (viii). From this, one calculates the ratio of preexponential factors ' ' ' , log, (A , / A - ' mole 1- I) = 6.1 f0.7 (4 This value is an upper limit for log,,(A,/A,, mole 1 - I ) since A, must be greater than A - according to the proposed mechanism (i). Taking these results into account one obtains for the overall rate constant k (see eq. (iii)) , log,,(k, sec-') = -(50900f2000)/4.58 T + ( < 15.6f0.7) (xi) which is to be compared to the experimental value [q log,,(k, sec-') = -47000/4.58 T + 10.8 (*) This assumption will also be used for reactions (7) and (7') (see eqs. (i) and (ii)). (xii) G. Huybrechts, J. Katihabwa, G. Martens, M. Nejszaten and J. Olbregts 68 TABLE 2 Standard entropies s"for chloroethyl radicals ( R ) and chloroethanes (RH). The standard state is the ideal gas at 1 atmosphere and 25 "C. The units are cal mole-' deg-' R. cclzcclz~ CHClZCC12' CH,CICHCI. CHZCICHZ. CHSCH2. (") So(R.) So(RH) P(R')-S"(RH) 96.4f2.5 [8] 91.8jz3.0 [7] 76.7 f 3.0 (") 91.0 [17] 86.7 [I71 73.7 [I71 65.9 [I71 54.9 [I 71 5.4 f 2.5 5.1 f 3 . 0 3.0f3.0 59.8 [20] Measurements CHzCHCl of the preexponential factors A'z + C1 (2') gz? 4.9 and A4 for the reactions CHZCICHCl- led to !oglo(Az', 1 mole-' sec-') = 10.5 [16] (4) and log,,(A4, sec-') = (14.33 f0.47)(thiswork).FromthesevaluesandS0(CHzCHCI)= 63.1 [17] and S"(C1) = 39.5 [I81 cal mole - I deg -'onecalculatesS"(CH2C1CHCI.) = (76.7f3) cal mole-'deg-'. It should be pointed out that CI atoms are presumed to add to the less chlorinated C atom of CHzCHCl (reaction (2')) as was observed in the case of CHCICClz [19]. TABLE 3 Calculation of the ratio of preexponential factors log(A1/A-l, mole 1 - l ) of the rate constant of the initiation step and its reverse in the Rice-Herzfeld mechanism R CHzClCHz- CHzClCHCI. CHzCICCIz~ CHCIzCHCI. CHCIzCC12. S'(R.) S'(RC1) 70.5 (") 73.7 [17] 76.7 ( b ) 80.6 [17] 85.2 (") 85.1 [I71 85.2 (") 86.7 [I71 91.8 [7] 91.0 [I71 AS", log Al1A-l 28.0 6.1 27.3 6.0 31.3 6.8 29.7 6.5 32.0 1.0 S"(R.) = S o ( R H ) f 4 . 6 see text; See table 2; entropies correspond to a standard state of ideal gas at 1 atm and 25°C and are given in cal mole-' deg-'. AS, = AS,-RAn-AnR In ( R T ) with An = I and T = 298°K AS,, = So(Cl)+So(R)-S"(RCI) with F(C1) = 39.5 cal mole-' deg-' [I81 The maximum value calculated from equation (xi) for the overall rate constant k at the mean temperature of pyrolysis (700°K) log,O(k700, sec-')= (-0.3f1.3) (xiii) is more than 3 orders of magnitude higher than the value calculated from equation (xii) 10g10(k700, sec-') = -3.86 (xiv) Therefore, the pyrolysis of 1,Zdichloroethane can be explained by the mechanism (i) only if the rate constant for reaction (7) (disproportionation) or (7') (total Discussion of the mechanism of free-radical pyrolysis of chloroethanes 69 recombination) is about times faster than that for reaction (- 1) (eq. (viii)), Since this is not reasonable it must be concluded that this pyrolysis is strongly inhibited in all the experimental conditions under which it was studied. In any case, the mechanism (i) does not fit the value reported I5-j for the rate constant of this reaction. Similar considerations hold also in the case of the pyrolysis of 1,1,24richloroethane, the tetrachloroethanes and pentachloroethane as shown in table 1 (col. 2-5). In each case, the experimental data lie at least a factor of 20 below the calculated values. This questions the use of a Rice-Herzfeld mechanism for the interpretation of the experimental data. APPENDIX Thermal decomposition of the CH,ClCHCP radical. The Competition between the photochlorination CH,ClCH,CI + C1, + CH2ClCHCl, + HCl and the chlorine-photosensitized dehydrochlorination CH,CICH,CI (a,) t CH,CHCI + HCI (xvi) of 1,2-C2H4C1, has been studied in the gas-phase between 433 and 510°K.The kinetic apparatus has already been described [21]. Mixtures of purified tank chlorine (Solvay) [22] and 99.9% pure 1,2-C,H4CI, (Sohay*) were irradiated with 436 nm light in a cylindrical Pyrex reaction cell (diameter = 3.8 cm, length = 12 cm). The incident light intensity, determined from the rate of photochlorination of C,HCI, [23] was about 2.5x lo-'' einstein cm-' sec-'. The total pressure was measured by means of a Pyrex bourdon gauge while the chlorine partial pressure was determined by means of a logarithmic photometer [24]. Partial pressures ranged between 150 and 450 torr for l,2-C,H4Cl, and between 8 and 36 torr for C1,. The changes in total pressure and in chlorine partial pressure lead to the rates of dehydrochlorination ( u d ) (see eq. (xvi)) and of photochlorination (ucl) (see eq. (xv)) respectively. The ratio V C l / V d is proportional to the chlorine pressure and depends neither on the 1,2-C2H4C1, pressure nor on the light intensity, i.e. (xvii) over the temperature range studied. Typical results obtained at 454.2"K are shown in figure 1. Figure 2 shows an Arrhenius plot of the constant k obtained for each experiment: the straight line corresponds to log,,(k, mole-' 1) = (19790*580)/4.58 T-(5.58&0.27) (xviii) Note added in proof While this paper was in the course of publication, a paper by Holbrook, Walker and Watson ( J . Chem. SOC.(B), 577 (1971)) on the pyrolysis of 1,2-dichloroethane was published which leads to similar conclusions. (*) This unstabilized product was kindly supplied by the Solvay Research Center, Nederover-Heembeek, Brussels. G. Huybrechts, J. Katihabwa, G. Martens, M. Nejszaten and J. Olbregts I0 I I I 10 20 30 10 >= G, \ 5 C p(CI,), torr Fig. 1 - Influence of the pressures (in torr) of C12(p(Clz)) and l,2-CzH4C1,(p(D)) and.of the incident light intensity lo on the ratio of the chlorination and dehydrochlorination at 454.2"K. rates of 1,2-CZH4C1z(ucl/ud) 0 p ( D ) = 150, 0 p ( D ) = 450, lo = 2.5 x lo-'' einstein cm-2 sec-I. einstein cm-z sec 0 q ( D ) = 150, I . = 3 x Straight line calculated from equation (xviii). and was obtained by least squares. The quantum yields are always higher than 2 500. The results can be explained by the simultaneous chain propagating steps CHZCICHCL. + C12 (3) CH2CICHC12 + C1 k, (xix) and The radical CH2CICHCI* is formed by attack of a C1 atom on 1,2-C2H4CI2(see reaction (2) of scheme (i)). Because of the long chains, the ratio of the rates of chlorination and dehydrochlorination is simply given by v C J V ~= (k3/kJ C12 (xxi) Comparison of equations (xvii), (xviii) and (xx) leads to log1,(k3/k4, mole-' 1) = (19790&580)/4.58T-(5.58f0.27) (xxii) Substituting the known (*) value of k, log,,(k,, (*) mole-' 1 sec-') = -(920f50)/4.58 T+(8.75f0.20) (xxiii) This value has been obtained [25] from the photochlorination of CzH3CI in intermittent light between 298 and 328°K and it is supposed that CI atoms add to the less chlorinated C atom of C2H3CI as was observed in the case of C2HCI3 [19]. Discussion of the mechanism of free-radical pyrolysis of chloroethanes 71 Fig. 2 - Arrhenius plot for the rate constant k (in mole-' 1) of eq. (xvii). Straight line calculated from equation (xviii). one obtains log,,(k4, sec-') = - (20710f630)/4.58 T+(14.33f0.47) (xxiv) ' The value of the activation energy E4 = (20.7h0.6) kcal mole- is very close to that (22f 3 kcal mole- ') calculated from the estimated dissociation energy D(.CHClCH,-Cl) = (22.6f3) kcal mole- [9], assuming no activation energy for the reverse of reaction (xx). The value of the preexponential factor log,,(A4, sec-') =(14.33f0.47)isinlinewith thoseobservedforthelossofaC1atomfrom CHCl,CCl,* (13.7) [7] and CCI,CCl,* (13.5) [8] radicals. The authors thank Dr. G. R. De Mar6 for valuable discussions. LABORATOIRE DE CHIMIE PHYSIQUE I Facultk des Sciences Universitk Libre de Bruxelles REFERENCES [l] Maccoll, A., Chem. Reo., 69 (1969) 33. [2] Chiltz, G., Goldfinger, P., Huybrechts, G . , Martens, G. and Verbeke, G . , Chem. Reo., 63 (1963) 355. 72 G. Huybrechts, J. Katihabwa, G. Martens, M. Nejszaten and J. Olbregts Goldfinger, P. and Martens, G., Trans. Furaday SOC.,57 (1961) 2220. Semenov, N. N., Some Problems in Chemical Kinetics (Princeton University Press, 1959). Howlett, K.E., Trans. Furaday SOC.,48 (1952) 25. Cillien, C., Goldfinger, P., Huybrechts, G. and Martens, G., Trans. Faruday Soc., 63 (1967) 1631. [7] Huybrechts, G., Meyers, L. and Verbeke, G., Trans. Faraday SOC.,58 (1962) 1128. [8] Franklin, J.A., Huybrechts, G. and Cillien, C., Trans. Faraday SOC.,65 (1969) 2094. 191 Franklin, J.A. and Huybrechts, G., Int. J. Chem. Kinetics, 1 (1969) 3. (101 Pimenov, I.F., Treger, Yu.A. and Flid, R.M., Rus. J . Phys. Chem., 43 (1969) 356. [l I] Barton, D.H.R. and Howlett, K.E., J. Chem. SOC.,(1951) 2053. [12] Krishtal’, N.F., Flid, R.M., Pimenov, I.F., Sonin, E.V. and Treger, Yu.A., Rus. J. Phys. Chem., 44 (1970) 1006. 1131 ~- Krishtal’. N. F.. Flid. R.M.., TreEer. - , Yu.A.. Sonin. E.V. and Golev. A.S.. Rus. J. Phvs. Chem., 43 (1969) 55i. 1141 Svec. V.F.. Lebedev. N.N. and Averianov. V.A.. Kinetiku i Katal.. 10 (1969). 38. i l 5j Houser, T.‘J. and BLrnstein, R. B., J. Am&. Cheh. Soc., 80 (1958) 4439: [16] Knox, J.H. and Waugh, K.C., Trans. Faraduy SOC.,62 (1966) 1190. [17] Stull, D.R., Westrum, E.F. Jr. and Sinke, G.C., The Chemical Thermodynamics of Organic Compounds (John Wiley and Sons, 1969). [ 181 JANAF Interim Thermodynamic Tables (Thermal Laboratory, Dow Chemical Company, Midland, Michigan, 1960-65). [19] Bertrand, L., Franklin, J.A., Goldfinger, P. and Huybrechts, G., J. Phys. Chem., 72 (1968) 3926. [20] Benson, S. W., Therrnochernicul Kinetics (John Wiley and Sons, 1968). [21] Dusoleil, S., Goldfinger, P., Mahieu-Van der Auwera, A.M., Martens, G. and Van der Auwera, D., Trans. Faraday SOC.,57 (1961) 2197. 1221 Goldfinger, P., Huybrechts, G., Martens, G., Meyers, L. and Olbregts, J., Trans. Faruduy SOC.,61 (1965) 1933. [23] Chiltz, G., Dusoleil, S., Goldfinger, P., Huybrechts, G., Mahieu, A.M., Martens, G. and Van der Auwera, D., Bull. SOC.Chim. Belg., 68 (1959) 5 . [24] Ashmore, P. G., Levitt, B. P. and Trush, B.A., Trans. Furaday SOC., 52 (1956) 830. [25] Dainton, F.S., Lomax, D.A. and Weston, M., Truns. Furaday Soc., 5 8 (1962) 308. [3] [4] [5] [6]
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