Journal
FRONTIERS OF MATHEMATICS IN CHINA
Volume 13, Issue 3, Pages 525-534Publisher
HIGHER EDUCATION PRESS
DOI: 10.1007/s11464-018-0694-z
Keywords
Symbolic computation; lump solution; soliton theory
Categories
Funding
- National Natural Science Foundation of China [11301454, 11301331, 11371086, 11571079, 51771083]
- NSF [DMS-1664561]
- Jiangsu Qing Lan Project for Excellent Young Teachers in University
- Six Talent Peaks Project in Jiangsu Province [2016-JY-081]
- Natural Science Foundation for Colleges and Universities in Jiangsu Province [17KJB110020]
- Natural Science Foundation of Jiangsu Province [BK20151160]
- Emphasis Foundation of Special Science Research on Subject Frontiers of CUMT [2017XKZD11]
- Shanghai University of Electric Power
- Shanghai Polytechnic University
- Direct For Mathematical & Physical Scien
- Division Of Mathematical Sciences [1664561] Funding Source: National Science Foundation
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A (2 + 1)-dimensional generalized Bogoyavlensky-Konopelchenko equation that possesses a Hirota bilinear form is considered. Starting with its Hirota bilinear form, a class of explicit lump solutions is computed through conducting symbolic computations with Maple, and a few plots of a specicpresented lump solution are made to shed light on the characteristics of lumps. The result provides a new example of (2 + 1)-dimensional nonlinear partial differential equations which possess lump solutions.
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