1991
DOI: 10.1063/1.460008
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An efficient microcanonical sampling procedure for molecular systems

Abstract: A general and efficient microcanonical sampling (EMS) procedure based on that of Severin et al. [Chem. Phys. Lett. 57, 117 (1978)] is outlined. The relevant statistical weights are derived. The EMS method can be used for the generation of initial microcanonical states for trajectories or directly in the efficient calculation of microcanonical statistical averages and rate constants. The validity and usefulness of the EMS method is demonstrated in applications to 1D linear chains and 3D molecules such as H2O, S… Show more

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Cited by 135 publications
(62 citation statements)
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“…For the purposes of present analysis, the direct numerical computation of r͑E͒ is sufficient. For this purpose, we perform microcanonical sampling 7 of nonrotating ozone molecules with a fixed total energy E Ͼ E diss , record statistics of their lifetimes and obtain r͑E͒ as a slope of Poisson distribution in log-scale, see Figs. 2͑a͒ and 2͑b͒.…”
Section: The Rate Of Dissociation R"k…mentioning
confidence: 99%
“…For the purposes of present analysis, the direct numerical computation of r͑E͒ is sufficient. For this purpose, we perform microcanonical sampling 7 of nonrotating ozone molecules with a fixed total energy E Ͼ E diss , record statistics of their lifetimes and obtain r͑E͒ as a slope of Poisson distribution in log-scale, see Figs. 2͑a͒ and 2͑b͒.…”
Section: The Rate Of Dissociation R"k…mentioning
confidence: 99%
“…Notice that ͓E − V͑q͔͒ ͑3n−5͒/2 is the appropriate configuration weight for an isolated molecule composed by n atoms as obtained by factorizing out the contribution due to the center of mass motion in the way suggested by Schranz et al 23 An alternative form for Eq. ͑6͒ is obtained by using the Heaviside function H Ͼ ͑ṙ IRC ͒ selecting velocities directed from R to P and by rewriting the integral ratio as a product of two ratios 084108-3 Theory of atomic cluster dissociation J. Chem.…”
Section: ͑4͒mentioning
confidence: 99%
“…A Markov walk was used to generate a microcanonical distribution of initial atomic positions and velocities for the classical trajectories. 33 The number of Markov chain steps per trajectory and Markov step length were set at 500 and 0.15 Å, respectively, for all fragments. If a saddle point is used as the initial reference geometry, the Markov walk will wander downhill to products or reactants unless constrained to remain in the saddle point vicinity.…”
Section: Classical Trajectory Methodsmentioning
confidence: 99%