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20012023
most citedSemiclassical evaluation of quantum fidelity

84 citations · 1.1k across the 49 of their papers we have counts for

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Showing 2019Show all

7 papers · 1 filter

physics.chem-ph2019★ 4 cited

Accelerating equilibrium isotope effect calculations: II. Stochastic implementation of direct estimators

Konstantin Karandashev, Jiri Vanicek

Path integral calculations of equilibrium isotope effects and isotopic fractionation are expensive due to the presence of path integral discretization errors, statistical errors, a…

physics.chem-ph2019★ 23 cited

Semiclassical analysis of the quantum instanton approximation

Christophe L. Vaillant, Manish J. Thapa, Jiří Vaníček +1

We explore the relation between the quantum and semiclassical instanton approximations for the reaction rate constant. From the quantum instanton expression, we analyze the contrib…

quant-ph2019★ 8 cited

A time-reversible integrator for the time-dependent Schrödinger equation on an adaptive grid

Seonghoon Choi, Jiří Vaníček

One of the most accurate methods for solving the time-dependent Schrödinger equation uses a combination of the dynamic Fourier method with the split-operator algorithm on a tensor-…

physics.comp-ph2019★ 9 cited

A combined on-the-fly/interpolation procedure for evaluating energy values needed in molecular simulations

Konstantin Karandashev, Jiri Vanicek

We propose an algorithm for molecular dynamics or Monte Carlo simulations that uses an interpolation procedure to estimate potential energy values from energies and gradients evalu…

physics.chem-ph2019★ 27 cited

Efficient geometric integrators for nonadiabatic quantum dynamics. II. The diabatic representation

Julien Roulet, Seonghoon Choi, Jiří Vaníček

Exact nonadiabatic quantum evolution preserves many geometric properties of the molecular Hilbert space. In a companion paper [S. Choi and J. Van\'ıček, 2019], we presented numeric…

physics.chem-ph2019★ 25 cited

Efficient geometric integrators for nonadiabatic quantum dynamics. I. The adiabatic representation

Seonghoon Choi, Jiří Vaníček

Geometric integrators of the Schrödinger equation conserve exactly many invariants of the exact solution. Among these integrators, the split-operator algorithm is explicit and easy…