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New perspective on fractional Hamiltonian amplitude equation

Optical and quantum electronics, 2023-11, Vol.55 (12), Article 1033

Wang, Kang-Le

2023

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A study of the fractal foam drainage model in a microgravity space

Mathematical methods in the applied sciences, 2021-09, Vol.44 (13), p.10530-10540

Wang, Kang‐Le

2021

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Exact solitary wave solution for fractal shallow water wave model by He’s variational method

Modern physics letters. B, Condensed matter physics, statistical physics, applied physics, 2022-03, Vol.36 (7)

Wang, Kang-Le

2022

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Novel analytical approach to modified fractal gas dynamics model with the variable coefficients

Zeitschrift für angewandte Mathematik und Mechanik, 2023-06, Vol.103 (6), p.n/a

Wang, Kang‐Le

2023

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New mathematical approaches to nonlinear coupled Davey–Stewartson Fokas system arising in optical fibers

Mathematical methods in the applied sciences, 2024-11, Vol.47 (16), p.12668-12683

Wang, Kang‐Le

2024

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Variational principle for nonlinear oscillator arising in a fractal nano/microelectromechanical system

Mathematical methods in the applied sciences, 2020-07

Wang, Kang‐Le

2020

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New Solitary Wave Solutions and Dynamical Behaviors of the Nonlinear Fractional Zakharov System

Qualitative theory of dynamical systems, 2024-07, Vol.23 (3), Article 98

Wang, Kang-Le

2024

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A REMARK ON WANG’S FRACTAL VARIATIONAL PRINCIPLE

Fractals (Singapore), 2019-12, Vol.27 (8), p.1950134

2019

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NOVEL APPROACH FOR FRACTAL NONLINEAR OSCILLATORS WITH DISCONTINUITIES BY FOURIER SERIES

Fractals (Singapore), 2022-02, Vol.30 (1)

WANG, KANG-LE

2022

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A NEW FRACTAL TRANSFORM FREQUENCY FORMULATION FOR FRACTAL NONLINEAR OSCILLATORS

Fractals (Singapore), 2021-05, Vol.29 (3), p.2150062

WANG, KANG-LE

2021

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PHYSICAL INSIGHT OF LOCAL FRACTIONAL CALCULUS AND ITS APPLICATION TO FRACTIONAL KDV–BURGERS–KURAMOTO EQUATION

Fractals (Singapore), 2019-11, Vol.27 (7), p.1950122

2019

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VARIATIONAL PRINCIPLES FOR FRACTAL WHITHAM–BROER–KAUP EQUATIONS IN SHALLOW WATER

Fractals (Singapore), 2021-03, Vol.29 (2), p.2150028

2021

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TOTALLY NEW SOLITON PHENOMENA IN THE FRACTIONAL ZOOMERON MODEL FOR SHALLOW WATER

Fractals (Singapore), 2023-01, Vol.31 (3)

WANG, KANG-LE

2023

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A NOVEL APPROACH FOR FRACTAL BURGERS–BBM EQUATION AND ITS VARIATIONAL PRINCIPLE

Fractals (Singapore), 2021-05, Vol.29 (3), p.2150059

WANG, KANG-LE

2021

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A NOVEL VARIATIONAL APPROACH TO FRACTAL SWIFT–HOHENBERG MODEL ARISING IN FLUID DYNAMICS

Fractals (Singapore), 2022-11, Vol.30 (7)

WANG, KANG-LE

2022

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FRACTAL VARIATIONAL PRINCIPLES FOR TWO DIFFERENT TYPES OF FRACTAL PLASMA MODELS WITH VARIABLE COEFFICIENTS

Fractals (Singapore), 2022-05, Vol.30 (3)

2022

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A powerful and simple frequency formula to nonlinear fractal oscillators

Journal of low frequency noise, vibration, and active control, 2021-09, Vol.40 (3), p.1373-1379

2021

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INVESTIGATION OF THE FRACTIONAL KdV–ZAKHAROV–KUZNETSOV EQUATION ARISING IN PLASMA PHYSICS

Fractals (Singapore), 2023-01, Vol.31 (7)

WANG, KANG-LE

2023

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NEW SOLITARY WAVE SOLUTIONS OF THE FRACTIONAL MODIFIED KdV–KADOMTSEV–PETVIASHVILI EQUATION

Fractals (Singapore), 2023-01, Vol.31 (3)

WANG, KANG-LE

2023

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A modification of the reduced differential transform method for fractional calculus

Thermal science, 2018, Vol.22 (4), p.1871-1875

2018

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Numerical method for fractional Zakharov-Kuznetsov equations with He’s fractional derivative

Thermal science, 2019, Vol.23 (4), p.2163-2170

2019

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Novel solitary wave and periodic solutions for the nonlinear Kaup–Newell equation in optical fibers

Optical and quantum electronics, 2024-01, Vol.56 (4), Article 514

Wang, Kang-Le

2024

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A NOVEL VARIATIONAL APPROACH FOR FRACTAL GINZBURG–LANDAU EQUATION

Fractals (Singapore), 2021-11, Vol.29 (7)

2021

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He’s fractional derivative and its application for fractional Fornberg-Whitham equation

Thermal science, 2017-01, Vol.21 (5), p.2049-2055

2017

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A FRACTAL VARIATIONAL PRINCIPLE FOR THE TELEGRAPH EQUATION WITH FRACTAL DERIVATIVES

Fractals (Singapore), 2020-06, Vol.28 (4), p.2050058

2020

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New perspective on fractional Hamiltonian amplitude equation

A study of the fractal foam drainage model in a microgravity space

Exact solitary wave solution for fractal shallow water wave model by He’s variational method

Novel analytical approach to modified fractal gas dynamics model with the variable coefficients

New mathematical approaches to nonlinear coupled Davey–Stewartson Fokas system arising in optical fibers

Variational principle for nonlinear oscillator arising in a fractal nano/microelectromechanical system

New Solitary Wave Solutions and Dynamical Behaviors of the Nonlinear Fractional Zakharov System

A REMARK ON WANG’S FRACTAL VARIATIONAL PRINCIPLE

NOVEL APPROACH FOR FRACTAL NONLINEAR OSCILLATORS WITH DISCONTINUITIES BY FOURIER SERIES

A NEW FRACTAL TRANSFORM FREQUENCY FORMULATION FOR FRACTAL NONLINEAR OSCILLATORS

PHYSICAL INSIGHT OF LOCAL FRACTIONAL CALCULUS AND ITS APPLICATION TO FRACTIONAL KDV–BURGERS–KURAMOTO EQUATION

VARIATIONAL PRINCIPLES FOR FRACTAL WHITHAM–BROER–KAUP EQUATIONS IN SHALLOW WATER

TOTALLY NEW SOLITON PHENOMENA IN THE FRACTIONAL ZOOMERON MODEL FOR SHALLOW WATER

A NOVEL APPROACH FOR FRACTAL BURGERS–BBM EQUATION AND ITS VARIATIONAL PRINCIPLE

A NOVEL VARIATIONAL APPROACH TO FRACTAL SWIFT–HOHENBERG MODEL ARISING IN FLUID DYNAMICS

FRACTAL VARIATIONAL PRINCIPLES FOR TWO DIFFERENT TYPES OF FRACTAL PLASMA MODELS WITH VARIABLE COEFFICIENTS

A powerful and simple frequency formula to nonlinear fractal oscillators

INVESTIGATION OF THE FRACTIONAL KdV–ZAKHAROV–KUZNETSOV EQUATION ARISING IN PLASMA PHYSICS

NEW SOLITARY WAVE SOLUTIONS OF THE FRACTIONAL MODIFIED KdV–KADOMTSEV–PETVIASHVILI EQUATION

A modification of the reduced differential transform method for fractional calculus

Numerical method for fractional Zakharov-Kuznetsov equations with He’s fractional derivative

Novel solitary wave and periodic solutions for the nonlinear Kaup–Newell equation in optical fibers

A NOVEL VARIATIONAL APPROACH FOR FRACTAL GINZBURG–LANDAU EQUATION

He’s fractional derivative and its application for fractional Fornberg-Whitham equation

A FRACTAL VARIATIONAL PRINCIPLE FOR THE TELEGRAPH EQUATION WITH FRACTAL DERIVATIVES

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