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Vcelak, Hetflejs:
known (i.e. k1, k2 in [SDMA]−x min−1, kdeact in [cat]−1 [SDMA]−x min−1). The set of four differential
equations written above was solved numerically according to the Runge–Kutta method with simulta-
neous optimation of the equation parameters to experimental data with the use of the modified Mar-
quardt method15. The computations were performed with variable x and y quantities (0, 1, 2) and the
fit of the resulting three rate constants to experimental data for the whole course of the reaction was
evaluated by comparing the values of the mean standard deviations. Based on these data, the deha-
logenation under study is well described for the set x = 1, y = 2. Maximum conversions (R, %) to
which dehalogenation of a given chloro compound was followed and obtained data used in rate con-
stant computation are given in Table I, along with the average relative error in rate constant determi-
nation (kerror, in rel.%). The rate constants of dechlorination of both chlorobenzenes are listed in
Table II.
RESULTS AND DISCUSSION
Our earlier studies (cf. refs13,16–18) on formation of transition metal catalysts by the
reaction of metal precursors with SDMA showed that properties of such catalysts de-
pend strongly on a number of reaction parameters (solvent, reaction temperature, the
metal to SDMA molar ratio, the sequence of mixing catalyst components, the control-
led aging and stabilization, nature of metal precursor etc.), optimation of which is
largely empirical. As expected, a similar situation has been observed also in the deha-
logenations with analogous metal hydride–transition metal systems (cf. refs7,8).
For that reason we have examined first several different ways of preparation of these
dechlorinating agents, and evaluated their efficiency based on the l,4-dichlorobenzene
conversion achieved under identical reaction conditions. To avoid the ill reproducibility
of the two phase activations taking place on using insoluble transition metal precur-
sors18, we have chosen the soluble metal 2,4-pentanedionates. Preliminary experiments
with SDMA–Ni(acac)2 showed that the most convenient treatment is the one step re-
duction of Ni(acac)2 with SDMA in the presence of the dehalogenated compound at the
temperature of dechlorination reaction. This treatment was thus taken as a general pro-
cedure for preparing other SDMA–transition metal dechlorination systems studied (see
Experimental).
In order to characterize quantitatively the efficiency of the systems studied, some
preliminary experiments concerning kinetics of l,4-dichlorobenzene dehalogenation
were performed, using Ni(acac)2. Dependence of the initial rate of the dehalogenation
on the Ni chelate concentration is presented in Fig. 1. The curves indicate a complex
metal action. At first sight they resemble an analogous dependence reported by other
authors8 for dechlorination of 1-chloronaphthalene with SDMA–PdCl2(C6H5CN)2 (cf.
Fig. 2 in the quoted work). One of possible reasons of such behaviour was thought to
be agglomeration of metal species to bulkier metal particles with smaller specific sur-
face8 (and thus reduced dehalogenation activity). To obtain further information, we
have analyzed both the reported dependence8 and the above curves in log–log form.
While any statistically significant relation has not been found for the SDMA–Pd deha-
logenation system, the rate data for SDMA–Ni give linear correlation with different
Collect. Czech. Chem. Commun. (Vol. 59) (1994)