Pages that link to "Item:Q5015632"
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The following pages link to On new abundant solutions of the complex nonlinear Fokas–Lenells equation in optical fiber (Q5015632):
Displaying 12 items.
- Variational principles for nonlinear fiber optics (Q1775715) (← links)
- New Optical Soliton Solutions of the Perturbed Fokas-Lenells Equation (Q3387535) (← links)
- INVESTIGATION TO THE LOCAL FRACTIONAL FOKAS SYSTEM ON CANTOR SET BY A NOVEL TECHNOLOGY (Q5044608) (← links)
- A FRACTAL MODIFICATION OF THE SHARMA–TASSO–OLVER EQUATION AND ITS FRACTAL GENERALIZED VARIATIONAL PRINCIPLE (Q5044618) (← links)
- APPLICATION OF THE EXTENDED F-EXPANSION METHOD FOR SOLVING THE FRACTIONAL GARDNER EQUATION WITH CONFORMABLE FRACTIONAL DERIVATIVE (Q5046649) (← links)
- GENERALIZED VARIATIONAL PRINCIPLES AND NEW ABUNDANT WAVE STRUCTURES OF THE FRACTAL COUPLED BOUSSINESQ EQUATION (Q5046670) (← links)
- SOLITARY WAVES OF THE FRACTAL REGULARIZED LONG-WAVE EQUATION TRAVELING ALONG AN UNSMOOTH BOUNDARY (Q5062447) (← links)
- RESEARCH ON THE NONLINEAR VIBRATION OF CARBON NANOTUBE EMBEDDED IN FRACTAL MEDIUM (Q5062454) (← links)
- ABUNDANT EXACT TRAVELING WAVE SOLUTIONS TO THE LOCAL FRACTIONAL (3+1)-DIMENSIONAL BOITI–LEON–MANNA–PEMPINELLI EQUATION (Q5864146) (← links)
- PERIODIC WAVE STRUCTURE OF THE FRACTAL GENERALIZED FOURTH-ORDER BOUSSINESQ EQUATION TRAVELING ALONG THE NON-SMOOTH BOUNDARY (Q5880680) (← links)
- VARIATIONAL PRINCIPLE AND SOLITARY WAVE OF THE FRACTAL FOURTH-ORDER NONLINEAR ABLOWITZ–KAUP–NEWELL–SEGUR WATER WAVE MODEL (Q6114672) (← links)
- On the non‐differentiable exact solutions of the (2 + 1)‐dimensional local fractional breaking soliton equation on Cantor sets (Q6182154) (← links)
