Nonlocal massive Thirring model and its solutions

Fuente: arXiv
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Main Authors: Wang, Cong-han, Liu, Shu-zhi, Wang, Jing, Zhang, Da-jun
Format: Preprint
Published: 2025
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author Wang, Cong-han
Liu, Shu-zhi
Wang, Jing
Zhang, Da-jun
author_facet Wang, Cong-han
Liu, Shu-zhi
Wang, Jing
Zhang, Da-jun
contents A nonlocal version of the massive Thirring model (MTM) and its solutions are presented. We start from a 4-component system that can be reduced to the classical MTM and nonlocal MTM. Bilinear form of the 4-component system and general double Wronskian solutions are derived. By utilizing reduction technique we obtain solutions of the nonlocal MTM. Relations between the nonlocal MTM and the nonlocal Fokas-Lenells equation is discussed. Some solutions of the nonlocal MTM, such as solitons, double-pole solution, algebraic solitons and high order algebraic solitons are analyzed and illustrated.
format Preprint
id arxiv_https___arxiv_org_abs_2508_03581
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Nonlocal massive Thirring model and its solutions
Wang, Cong-han
Liu, Shu-zhi
Wang, Jing
Zhang, Da-jun
Exactly Solvable and Integrable Systems
A nonlocal version of the massive Thirring model (MTM) and its solutions are presented. We start from a 4-component system that can be reduced to the classical MTM and nonlocal MTM. Bilinear form of the 4-component system and general double Wronskian solutions are derived. By utilizing reduction technique we obtain solutions of the nonlocal MTM. Relations between the nonlocal MTM and the nonlocal Fokas-Lenells equation is discussed. Some solutions of the nonlocal MTM, such as solitons, double-pole solution, algebraic solitons and high order algebraic solitons are analyzed and illustrated.
title Nonlocal massive Thirring model and its solutions
topic Exactly Solvable and Integrable Systems
url https://arxiv.org/abs/2508.03581