T-W relation and free energy of the antiperiodic XXZ chain with η=iπ/3 at a finite temperature

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Hauptverfasser: Lu, Pengcheng, Cao, Junpeng, Yang, Wen-Li, Marquette, Ian, Zhang, Yao-Zhong
Format: Preprint
Veröffentlicht: 2024
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author Lu, Pengcheng
Cao, Junpeng
Yang, Wen-Li
Marquette, Ian
Zhang, Yao-Zhong
author_facet Lu, Pengcheng
Cao, Junpeng
Yang, Wen-Li
Marquette, Ian
Zhang, Yao-Zhong
contents We study the thermodynamics of the antiperiodic XXZ chain with anisotropy parameter η=iπ/3 by means of the t-W method. We parameterize the eigenvalues of both the transfer matrix and the corresponding fused transfer matrix by their zero points instead of Bethe roots. Based on the patterns of the zero points distribution and the reconstructed entropy, we obtain the nonlinear integral equations (NLIEs) describing the thermodynamics of the model and compute its free energy at a finite temperature.
format Preprint
id arxiv_https___arxiv_org_abs_2402_04849
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle T-W relation and free energy of the antiperiodic XXZ chain with η=iπ/3 at a finite temperature
Lu, Pengcheng
Cao, Junpeng
Yang, Wen-Li
Marquette, Ian
Zhang, Yao-Zhong
Statistical Mechanics
High Energy Physics - Theory
Mathematical Physics
We study the thermodynamics of the antiperiodic XXZ chain with anisotropy parameter η=iπ/3 by means of the t-W method. We parameterize the eigenvalues of both the transfer matrix and the corresponding fused transfer matrix by their zero points instead of Bethe roots. Based on the patterns of the zero points distribution and the reconstructed entropy, we obtain the nonlinear integral equations (NLIEs) describing the thermodynamics of the model and compute its free energy at a finite temperature.
title T-W relation and free energy of the antiperiodic XXZ chain with η=iπ/3 at a finite temperature
topic Statistical Mechanics
High Energy Physics - Theory
Mathematical Physics
url https://arxiv.org/abs/2402.04849