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Autore principale: Lou, S. Y.
Natura: Preprint
Pubblicazione: 2016
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Accesso online:https://arxiv.org/abs/1603.03975
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author Lou, S. Y.
author_facet Lou, S. Y.
contents To describe two-place physical problems, many possible models named Alice-Bob (AB) systems are proposed. To find and to solve these systems, the Parity (P), time reversal (T), charge conjugation (C), shifted-parity ($P_s$, parity with a shift), delayed time reversal ($T_d$, time reversal with a delay) and their possible combinations such as PT, PC, $P_sC$, $P_sT_d$ and $P_sT_dC$ etc. can be successively used. Especially, some special types of $P_s$-$T_d$-$C$ group invariant multi-soliton solutions for the KdV-KP-Toda type, mKdV-sG type, NLS type and discrete $H_1$ type AB systems are explicitly constructed.
format Preprint
id arxiv_https___arxiv_org_abs_1603_03975
institution arXiv
publishDate 2016
record_format arxiv
spellingShingle Alice-Bob systems, $P_s$-$T_d$-$C$ principles and multi-soliton solutions
Lou, S. Y.
Exactly Solvable and Integrable Systems
Mathematical Physics
To describe two-place physical problems, many possible models named Alice-Bob (AB) systems are proposed. To find and to solve these systems, the Parity (P), time reversal (T), charge conjugation (C), shifted-parity ($P_s$, parity with a shift), delayed time reversal ($T_d$, time reversal with a delay) and their possible combinations such as PT, PC, $P_sC$, $P_sT_d$ and $P_sT_dC$ etc. can be successively used. Especially, some special types of $P_s$-$T_d$-$C$ group invariant multi-soliton solutions for the KdV-KP-Toda type, mKdV-sG type, NLS type and discrete $H_1$ type AB systems are explicitly constructed.
title Alice-Bob systems, $P_s$-$T_d$-$C$ principles and multi-soliton solutions
topic Exactly Solvable and Integrable Systems
Mathematical Physics
url https://arxiv.org/abs/1603.03975