AI Article Synopsis

  • Non-adiabatic transitions play a crucial role in chemical reactions, prompting the development of the BEL MCG method for simulating reactive molecular systems, including quantum tunneling.
  • The study expands the BEL MCG method to handle multiple electronic states by introducing two approaches: "multi-set" and "single-set," each with distinct formulations for describing multi-state wave packets.
  • Accurate dynamics requires careful implementation of the reexpression in the "multi-set" method when electronic state populations are low, while the "single-set" approach is favored for its efficiency in using fewer basis functions for direct dynamics.

Article Abstract

Non-adiabatic transitions are quite often of critical importance in chemical reactions. We have recently developed the basis expansion leaping multi-configuration Gaussian (BEL MCG) method to obtain time-propagated wave packets describing multidimensional reactive molecular systems such as quantum tunneling [T. Murakami and T. J. Frankcombe, J. Chem. Phys. 149, 134113 (2018)]. In this work, we develop BEL MCG for multiple electronic state problems. We present two formalisms for the BEL MCG description of multi-state wave packets, namely, "multi-set" and "single-set." We pay particular attention to investigate what is required to yield accurate dynamics. When there is low population on an electronic state, it is important in the "multi-set" case that the reexpression on that electronic state is applied rigorously. The sharing of basis functions in the single-set approach leads to needing a lower number of basis functions than in the multi-set approach, making it preferable for direct dynamics.

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http://dx.doi.org/10.1063/1.5084749DOI Listing

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Article Synopsis
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  • The study expands the BEL MCG method to handle multiple electronic states by introducing two approaches: "multi-set" and "single-set," each with distinct formulations for describing multi-state wave packets.
  • Accurate dynamics requires careful implementation of the reexpression in the "multi-set" method when electronic state populations are low, while the "single-set" approach is favored for its efficiency in using fewer basis functions for direct dynamics.
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