How to renormalize coupled cluster theory

Fuente: arXiv
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Hauptverfasser: Sun, Z. H., Bell, C. A., Hagen, G., Papenbrock, T.
Format: Preprint
Veröffentlicht: 2022
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author Sun, Z. H.
Bell, C. A.
Hagen, G.
Papenbrock, T.
author_facet Sun, Z. H.
Bell, C. A.
Hagen, G.
Papenbrock, T.
contents Coupled cluster theory is an attractive tool to solve the quantum many-body problem because its singles and doubles (CCSD) approximation is computationally affordable and yields about 90% of the correlation energy. Capturing the remaining 10%, e.g. via including triples, is numerically expensive. Here we assume that short-range three-body correlations dominate and - following Lepage [How to renormalize the Schrödinger equation, arXiv:nucl-th/9706029] - that their effects can be included within CCSD by renormalizing the three-body contact interaction. We renormalize this contact in $^{16}$O and obtain accurate CCSD results for $^{24}$O, $^{20-34}$Ne, $^{40,48}$Ca, $^{78}$Ni, $^{90}$Zr, and $^{100}$Sn.
format Preprint
id arxiv_https___arxiv_org_abs_2205_12990
institution arXiv
publishDate 2022
record_format arxiv
spellingShingle How to renormalize coupled cluster theory
Sun, Z. H.
Bell, C. A.
Hagen, G.
Papenbrock, T.
Nuclear Theory
Coupled cluster theory is an attractive tool to solve the quantum many-body problem because its singles and doubles (CCSD) approximation is computationally affordable and yields about 90% of the correlation energy. Capturing the remaining 10%, e.g. via including triples, is numerically expensive. Here we assume that short-range three-body correlations dominate and - following Lepage [How to renormalize the Schrödinger equation, arXiv:nucl-th/9706029] - that their effects can be included within CCSD by renormalizing the three-body contact interaction. We renormalize this contact in $^{16}$O and obtain accurate CCSD results for $^{24}$O, $^{20-34}$Ne, $^{40,48}$Ca, $^{78}$Ni, $^{90}$Zr, and $^{100}$Sn.
title How to renormalize coupled cluster theory
topic Nuclear Theory
url https://arxiv.org/abs/2205.12990