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Interaction between soliton and periodic solutions and the stability analysis to the Gilson-Pickering equation by bilinear method and exp(-θ(α))-function approach arising plasma physics

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成果类型:
期刊论文
作者:
Cheng, Jianwen;Manafian, Jalil;Singh, Gurpreet;Yadav, Anupam;Kumari, Neha;...
通讯作者:
Manafian, J;Singh, G
作者机构:
[Cheng, Jianwen] Hunan City Univ, Coll Informat & Elect Engn, Yiyang 413000, Hunan, Peoples R China.
[Manafian, Jalil] Univ Tabriz, Fac Math Sci, Dept Appl Math, Tabriz, Iran.
[Manafian, Jalil] Lankaran State Univ, Nat Sci Fac, 50 H Aslanov Str, Lankaran, Azerbaijan.
[Singh, Gurpreet; Singh, G] Chitkara Univ, Chitkara Univ Inst Engn & Technol, Dept Appl Sci, Rajpura, Punjab, India.
[Yadav, Anupam] GLA Univ, Dept Comp Engn & Applicat, Mathura 281406, India.
通讯机构:
[Manafian, J ] U
[Singh, G ] C
Univ Tabriz, Fac Math Sci, Dept Appl Math, Tabriz, Iran.
Lankaran State Univ, Nat Sci Fac, 50 H Aslanov Str, Lankaran, Azerbaijan.
Chitkara Univ, Chitkara Univ Inst Engn & Technol, Dept Appl Sci, Rajpura, Punjab, India.
语种:
英文
关键词:
Hirota bilinear technique;Stability analysis;\(\exp (-\theta (\alpha ))\)-Function approach;Travelling wave solutions
期刊:
Optical and Quantum Electronics
ISSN:
0306-8919
年:
2024
卷:
56
期:
6
页码:
1-23
基金类别:
This work was not supported by any specific funding.
机构署名:
本校为第一机构
院系归属:
信息与电子工程学院
摘要:
The Gilson–Pickering equation, which describes wave propagation in plasma physics and the structure of crystal lattice theory that is most frequently used. The discussed model is converted into a bilinear form utilizing the Hirota bilinear technique. Sets of case study are kink wave solutions; breather solutions; collision between soliton and periodic waves; soliton and periodic waves. The $$\exp (-\theta (\alpha ))$$ -function approach is employed to discover travelling wave solutions including five classes of solutions. In additio...

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