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Coupled Electron–Nuclear Dynamics on H2 + within Time-Dependent Born–Oppenheimer Approximation

Quantum dynamical behavior of H2 + in the presence of a linearly polarized, ultrashort, intense, infrared laser pulse has been studied by numerically solving the time-dependent Schrödinger equation with nuclear motion restricted in one-dimension along the direction of laser polarization and electro...

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Published in:The journal of physical chemistry. A, Molecules, spectroscopy, kinetics, environment, & general theory Molecules, spectroscopy, kinetics, environment, & general theory, 2016-10, Vol.120 (42), p.8259-8266
Main Authors: Dey, Diptesh, Tiwari, Ashwani K
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Language:eng ; jpn
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creator Dey, Diptesh
Tiwari, Ashwani K
description Quantum dynamical behavior of H2 + in the presence of a linearly polarized, ultrashort, intense, infrared laser pulse has been studied by numerically solving the time-dependent Schrödinger equation with nuclear motion restricted in one-dimension along the direction of laser polarization and electronic motion in three-dimensions. On the basis of the time-dependent Born–Oppenheimer approximation, we have constructed time-dependent potentials for the ground electronic state (1sσ g) of H2 +. Subsequent nuclear dynamics is then carried out on these field-dressed potential energy surfaces, and the dissociation dynamics is investigated. Our analyses reveal that although the electronic longitudinal degree of freedom plays the major role in governing the dissociation dynamics, contributions from the electronic transverse degree of freedom should also have to be taken into account to obtain accurate results. Also, modeling electron-nuclei Coulomb interactions in a one-dimensional calculation with an artificially chosen constant softening parameter leads to a discrepancy with the exact results. Comparing our results with other quantum and classical dynamical studies showed a good agreement with exact results.
doi_str_mv 10.1021/acs.jpca.6b09004
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title Coupled Electron–Nuclear Dynamics on H2 + within Time-Dependent Born–Oppenheimer Approximation
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