Emulating multi-channel scattering based on the eigenvector continuation in the discrete basis formalism

Fuente: arXiv
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Main Authors: Hagino, K., Liao, Zehong, Yoshida, S., Kimura, M., Uzawa, K.
Format: Preprint
Published: 2025
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author Hagino, K.
Liao, Zehong
Yoshida, S.
Kimura, M.
Uzawa, K.
author_facet Hagino, K.
Liao, Zehong
Yoshida, S.
Kimura, M.
Uzawa, K.
contents We construct an emulator for a multi-channel scattering problem based on the eigenvector continuation. To this end, we employ the Kohn variational principle formulated in the discrete basis formalism. We apply this to one-dimensional scattering problems with a Gaussian barrier. Both for a single-channel and two-channel problems, we demonstrate that the penetration probability as well as the wave functions are well reproduced by the emulator. In particular, the energy dependence of the penetrability in a wider range of energy from well below the barrier to well above the barrier is successfully reproduced.
format Preprint
id arxiv_https___arxiv_org_abs_2504_14922
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Emulating multi-channel scattering based on the eigenvector continuation in the discrete basis formalism
Hagino, K.
Liao, Zehong
Yoshida, S.
Kimura, M.
Uzawa, K.
Nuclear Theory
We construct an emulator for a multi-channel scattering problem based on the eigenvector continuation. To this end, we employ the Kohn variational principle formulated in the discrete basis formalism. We apply this to one-dimensional scattering problems with a Gaussian barrier. Both for a single-channel and two-channel problems, we demonstrate that the penetration probability as well as the wave functions are well reproduced by the emulator. In particular, the energy dependence of the penetrability in a wider range of energy from well below the barrier to well above the barrier is successfully reproduced.
title Emulating multi-channel scattering based on the eigenvector continuation in the discrete basis formalism
topic Nuclear Theory
url https://arxiv.org/abs/2504.14922