Feng Shi - Concepedia

Author

Feng Shi

Henan Polytechnic University ORCID

Also Known As

FENG SHI, Feng Shi, Shi, Fengyan

Publications

321

Citations

H-Index

Concepts

All Affiliations

Henan Polytechnic University

About

Feng Shi is an author at Henan Polytechnic University specializing in physics, engineering, and wave physics.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Physics	6	6	123
2	Engineering	5	5	101
3	Fluid Mechanics	2	2	47
4	Dynamics	1	1	18
5	Ocean Wave Mechanics	1	1	14

Feng Shi

Publications

320

Citations

H-Index

Page 1

	Year	Citations
Variational principle, Hamiltonian, bifurcation analysis, chaotic behaviors and the diverse solitary wave solutions of the simplified modified Camassa–Holm equation Kang‐Jia Wang, Guo‐Dong Wang, Feng Shi, International Journal of Geometric Methods in Modern Physics	2024	34
Lump wave, breather wave and other abundant wave solutions to the (2 + 1)-dimensional Sawada–Kotera–Kadomtsev Petviashvili equation of fluid mechanics Kang‐Jia Wang, Hong‐Wei Zhu, Feng Shi, Pramana EngineeringPhysicsLump WaveWave PhysicsFluid Mechanics	2025	33
Bifurcation and sensitivity analysis, chaotic behaviors, variational principle, Hamiltonian and diverse wave solutions of the new extended integrable Kadomtsev–Petviashvili equation Kang‐Jia Wang, Xiaolian Liu, Feng Shi, Physics Letters A Sensitivity AnalysisBifurcation TheoryIntegrable Kadomtsev–petviashvili EquationPeriodic Travelling WaveChaotic Behaviors	2025	27
Bifurcation Analysis, Chaotic Behaviors, Variational Principle, Hamiltonian and Diverse Optical Solitons of the Fractional Complex Ginzburg–Landau Model Kang‐Jia Wang, Hong‐Wei Zhu, Shuai Li, International Journal of Theoretical Physics Diverse Optical SolitonsFractional-order SystemPhysicsBifurcation AnalysisBifurcation Theory	2025	25
Multiple soliton, soliton molecules and the other diverse wave solutions to the (2+1)-dimensional Kadomtsev–Petviashvili equation Kang‐Jia Wang, Feng Shi, Peng Xu Modern Physics Letters B EngineeringWave PhysicsNonlinear Wave PropagationTopological SolitonOptical Soliton	2024	23
A FRACTAL MODIFICATION OF THE PSEUDO-PARABOLIC EQUATION AND ITS GENERALIZED FRACTAL VARIATIONAL PRINCIPLE Kang‐Jia Wang, Shuai Li, Peng Xu, Fractals Numerical AnalysisEnergy Conservation LawHyperbolic Conservation LawParabolic EquationS Fractal Derivative	2024	22
Non-singular complexiton, singular complexiton and complex <i>N</i>-soliton solutions of the new extended (3+1)-dimensional Boiti-Leon-Manna-Pempinelli equation Kang‐Jia Wang, Feng Shi Physica Scripta	2024	22
ON THE SEMI-DOMAIN SOLITON SOLUTIONS FOR THE FRACTAL (3+1)-DIMENSIONAL GENERALIZED KADOMTSEV–PETVIASHVILI– BOUSSINESQ EQUATION Kang‐Jia Wang, JING-HUA LIU, Feng Shi Fractals PhysicsNonlinear Wave PropagationTopological SolitonFractal AnalysisIntegrable System	2024	20
A NOVEL COMPUTATIONAL APPROACH TO THE LOCAL FRACTIONAL (3+1)-DIMENSIONAL MODIFIED ZAKHAROV–KUZNETSOV EQUATION Kang‐Jia Wang, Feng Shi Fractals Numerical AnalysisFractional-order SystemExact SolutionsFractional DerivativesIntegrable System	2024	18
Nonlinear dynamics of soliton molecules, hybrid interactions and other wave solutions for the (3+1)-dimensional generalized Kadomtsev–Petviashvili–Boussinesq equation Kang‐Jia Wang, Guo‐Dong Wang, Feng Shi Modern Physics Letters B Soliton MoleculeHybrid InteractionsEngineeringPhysicsWave Physics	2024	18

Page 1