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This article is cited in 31 scientific papers (total in 31 papers)
The Low-temperature Quantum-mechanical Limit for the Rates of Chemical Reactions
V. I. Gol'danskiĭ Institute of Chemical Physics of the USSR Academy of Sciences, Moscow
Abstract:
The influence of quantum-mechanical effects on one of the fundamental laws of chemical kinetics – the Arrhenius law – is considered. Criteria characterising the limits of the low-temperature region where the extent of quantum-mechanical tunnelling transitions exceeds exponentially the transitions over the barrier are quoted. Studies of the low-temperature tunnelling of electrons and hydrogen atoms are briefly mentioned and the history of research on low-temperature radiation-induced solid-phase polymerisation, the development of which led to the discovery of the phenomenon of the low-temperature quantum-mechanical limit for the rates of chemical reactions in relation to the formaldehyde polymerisation reaction, is briefly considered. The results of experiments using low-inertia calorimeters, whereby it is possible to determine directly the average time (τ0) required to add one new link to the polymer chain of formaldehyde during its polymerisation by radiation and during postpolymerisation and to establish that below 80 K the increase of τ0 slows down and that at T≈10–4 K the time τ0 reaches a plateau (τ0≈0.01 s), are described. Possible explanations of the observed low-temperature limit for the rate of a chemical reaction are critically examined and a semiquantitative explanation is given for this phenomenon, which may be particularly common in combined electronic-confirmational transitions in complex biological molecules and may play a definite role in chemical and biological evolution (cold prehistory of life?). The bibliography includes 56 references.
Citation:
V. I. Gol'danskiĭ, “The Low-temperature Quantum-mechanical Limit for the Rates of Chemical Reactions”, Usp. Khim., 44:12 (1975), 2121–2149; Russian Chem. Reviews, 44:12 (1975), 1019–1035
Linking options:
https://www.mathnet.ru/eng/rcr2851https://doi.org/10.1070/RC1975v044n12ABEH002476 https://www.mathnet.ru/eng/rcr/v44/i12/p2121
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