Pages that link to "Item:Q5122203"
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The following pages link to VARIATIONAL PRINCIPLE FOR A GENERALIZED KdV EQUATION IN A FRACTAL SPACE (Q5122203):
Displaying 10 items.
- Numerical solutions of the fractal foam drainage equation (Q2059202) (← links)
- STUDY OF NONLINEAR HIROTA–SATSUMA COUPLED KdV AND COUPLED mKdV SYSTEM WITH TIME FRACTIONAL DERIVATIVE (Q5024003) (← links)
- ON THE FRACTAL VARIATIONAL PRINCIPLE FOR THE TELEGRAPH EQUATION (Q5024752) (← links)
- FRACTAL LAKSHMANAN–PORSEZIAN–DANIEL MODEL WITH DIFFERENT FORMS OF NONLINEARITY AND ITS NOVEL SOLITON SOLUTIONS (Q5024762) (← links)
- A FRACTAL MODIFICATION OF THE SHARMA–TASSO–OLVER EQUATION AND ITS FRACTAL GENERALIZED VARIATIONAL PRINCIPLE (Q5044618) (← links)
- NUMERICAL APPROACHES TO TIME FRACTIONAL BOUSSINESQ–BURGERS EQUATIONS (Q5082103) (← links)
- NUMERICAL SOLUTIONS OF SPACE FRACTIONAL VARIABLE-COEFFICIENT KdV–MODIFIED KdV EQUATION BY FOURIER SPECTRAL METHOD (Q5082106) (← links)
- A FRACTAL MODIFICATION OF THE UNSTEADY KORTEWEG–DE VRIES MODEL AND ITS GENERALIZED FRACTAL VARIATIONAL PRINCIPLE AND DIVERSE EXACT SOLUTIONS (Q5880706) (← links)
- (Q6170415) (← links)
- Modelling of KdV-soliton through fractional action and emergence of lump waves (Q6635498) (← links)