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Quantum Tunneling Rates of Gas-Phase Reactions from On-the-Fly Instanton Calculations
Author(s) -
Adrian N. Beyer,
Jeremy O. Richardson,
Peter J. Knowles,
Judith B. Rommel,
Stuart C. Althorpe
Publication year - 2016
Publication title -
the journal of physical chemistry letters
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.563
H-Index - 203
ISSN - 1948-7185
DOI - 10.1021/acs.jpclett.6b02115
Subject(s) - instanton , saddle point , quantum tunnelling , path integral formulation , action (physics) , quantum , potential energy surface , saddle , quantum mechanics , path (computing) , ring (chemistry) , physics , mathematics , chemistry , computer science , geometry , mathematical optimization , molecule , organic chemistry , programming language
The instanton method obtains approximate tunneling rates from the minimum-action path (known as the instanton) linking reactants to the products at a given temperature. An efficient way to find the instanton is to search for saddle-points on the ring-polymer potential surface, which is obtained by expressing the quantum Boltzmann operator as a discrete path-integral. Here we report a practical implementation of this ring-polymer form of instanton theory into the Molpro electronic-structure package, which allows the rates to be computed on-the-fly, without the need for a fitted analytic potential-energy surface. As a test case, we compute tunneling rates for the benchmark H + CH 4 reaction, showing how the efficiency of the instanton method allows the user systematically to converge the tunneling rate with respect to the level of electronic-structure theory.

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