Lump solutions to the (2+1)-dimensional shallow water wave equation

Through symbolic computation with MAPLE, a class of lump solutions to the (2+1)-D shallow water wave equation is presented, making use of its Hirota bi-linear form. The resulting lump solutions contain six free parameters, two of which are due to the translation invariance of the (2+1)-D shallow wat...
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Gespeichert in:

Autor*in:	Ma Hong-Cai [verfasserIn] Ni Ke [verfasserIn] Deng Aiping [verfasserIn]

Format:	E-Artikel
Sprache:	Englisch

Erschienen:	2017

Schlagwörter:	lump solution Hirota bilinear shallow water wave equation

Übergeordnetes Werk:	In: Thermal Science - VINCA Institute of Nuclear Sciences, 2006, 21(2017), 4, Seite 1765-1769
Übergeordnetes Werk:	volume:21 ; year:2017 ; number:4 ; pages:1765-1769

Links:	Link aufrufen Link aufrufen Link aufrufen Journal toc Journal toc

DOI / URN:	10.2298/TSCI160816066M

Katalog-ID:	DOAJ053406710

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language	English
source	In Thermal Science 21(2017), 4, Seite 1765-1769 volume:21 year:2017 number:4 pages:1765-1769
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topic_facet	lump solution Hirota bilinear shallow water wave equation Mechanical engineering and machinery
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authorswithroles_txt_mv	Ma Hong-Cai @@aut@@ Ni Ke @@aut@@ Deng Aiping @@aut@@
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callnumber-first	T - Technology
author	Ma Hong-Cai
spellingShingle	Ma Hong-Cai misc TJ1-1570 misc lump solution misc Hirota bilinear misc shallow water wave equation misc Mechanical engineering and machinery Lump solutions to the (2+1)-dimensional shallow water wave equation
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topic_title	TJ1-1570 Lump solutions to the (2+1)-dimensional shallow water wave equation lump solution Hirota bilinear shallow water wave equation
topic	misc TJ1-1570 misc lump solution misc Hirota bilinear misc shallow water wave equation misc Mechanical engineering and machinery
topic_unstemmed	misc TJ1-1570 misc lump solution misc Hirota bilinear misc shallow water wave equation misc Mechanical engineering and machinery
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title	Lump solutions to the (2+1)-dimensional shallow water wave equation
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title_full	Lump solutions to the (2+1)-dimensional shallow water wave equation
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title_sort	lump solutions to the (2+1)-dimensional shallow water wave equation
callnumber	TJ1-1570
title_auth	Lump solutions to the (2+1)-dimensional shallow water wave equation
abstract	Through symbolic computation with MAPLE, a class of lump solutions to the (2+1)-D shallow water wave equation is presented, making use of its Hirota bi-linear form. The resulting lump solutions contain six free parameters, two of which are due to the translation invariance of the (2+1)-D shallow water wave equation and the other four of which satisfy a non-zero determinant condition guaranteeing analyticity and rational localization of the solutions.
abstractGer	Through symbolic computation with MAPLE, a class of lump solutions to the (2+1)-D shallow water wave equation is presented, making use of its Hirota bi-linear form. The resulting lump solutions contain six free parameters, two of which are due to the translation invariance of the (2+1)-D shallow water wave equation and the other four of which satisfy a non-zero determinant condition guaranteeing analyticity and rational localization of the solutions.
abstract_unstemmed	Through symbolic computation with MAPLE, a class of lump solutions to the (2+1)-D shallow water wave equation is presented, making use of its Hirota bi-linear form. The resulting lump solutions contain six free parameters, two of which are due to the translation invariance of the (2+1)-D shallow water wave equation and the other four of which satisfy a non-zero determinant condition guaranteeing analyticity and rational localization of the solutions.
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title_short	Lump solutions to the (2+1)-dimensional shallow water wave equation
url	https://doi.org/10.2298/TSCI160816066M https://doaj.org/article/a3da6066e15048dda597778c98d2a1ea http://www.doiserbia.nb.rs/img/doi/0354-9836/2017/0354-98361700066M.pdf https://doaj.org/toc/0354-9836 https://doaj.org/toc/2334-7163
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up_date	2024-07-03T17:29:48.756Z
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Lump solutions to the (2+1)-dimensional shallow water wave equation

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