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Nonlinear Waves and Solitons
TopicLeading institutions, researchers & key papers
This cluster of papers focuses on the study of rogue waves in nonlinear systems, including their generation, dynamics, and properties. It explores various mathematical and physical aspects such as soliton solutions, integrable equations, modulation instability, and optical solitons in the context of rogue wave phenomena.
14
Works
IDs:OpenAlex
How has Nonlinear Waves and Solitons's publication output changed over time?
ScholarIQpublication output · 2004–2019
Output grew0% over the shown period — from 1 works in 2004 to 1 in 2019.
1
1
2
1
1
20042010201520162019
What are the most-cited papers on Nonlinear Waves and Solitons?
ScholarIQmost cited works
Spatiotemporal deformation of lump solution to (2+1)-dimensional KdV equation
Chuanjian Wang
S138681734. 2015151 Citations
Interaction Between Kink Solitary Wave and Rogue Wave for (2+1)-Dimensional Burgers Equation
Chuanjian Wang, Zhengde Dai, Changfu Liu
Mediterranean Journal of Mathematics. 201588 Citations
Lump solution and integrability for the associated Hirota bilinear equation
Chuanjian Wang
S138681734. 201676 Citations
State transition of lump-type waves for the (2+1)-dimensional generalized KdV equation
Chuanjian Wang, Hui Fang, Xiuxiu Tang
S138681734. 201974 Citations
Exact three-wave solution for higher dimensional KdV-type equation
Chuanjian Wang, Zhengde Dai, Lin Liang
S50372074. 201048 Citations
Where is Nonlinear Waves and Solitons research published, and who funds it?
ScholarIQvenues & funding sources
TOP JOURNALS
TOP FUNDERS
National Science Foundation—
NIH—
Wellcome Trust—
European Research Council—
Funder breakdown is a member featureSign up free to unlock
How much of the research on Nonlinear Waves and Solitons is open access?
ScholarIQopen access share
17%OPEN ACCESS
Gold
0%
Green
17%
Hybrid
0%
Bronze
0%
Closed
83%
Related on ScholarIQ
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Spatiotemporal deformation of lump solution to (2+1)-dimensional KdV equation
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Interaction Between Kink Solitary Wave and Rogue Wave for (2+1)-Dimensional Burgers Equation
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Approximate analytical solution for the fractional modified KdV by differential transform method
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