Pages that link to "Item:Q2015389"

The following pages link to Local fractional series expansion method for solving wave and diffusion equations on Cantor sets (Q2015389):

Displaying 44 items.

• Microtubules nonlinear models dynamics investigations through the \(\exp(-\Phi(\xi))\)-expansion method implementation (Q272122) (← links)
• On the exact solution of wave equations on Cantor sets (Q296415) (← links)
• Extended generalized \((Zakh\frac{G'}{G})\)-expansion method for solving the nonlinear quantum Zakharov-Kuznetsov equation (Q310507) (← links)
• Cantor-type cylindrical-coordinate method for differential equations with local fractional derivatives (Q401669) (← links)
• Local fractional Adomian decomposition and function decomposition methods for Laplace equation within local fractional operators (Q471613) (← links)
• Local fractional discrete wavelet transform for solving signals on Cantor sets (Q473820) (← links)
• Local fractional similarity solution for the diffusion equation defined on Cantor sets (Q494533) (← links)
• A new Jacobi elliptic function expansion method for solving a nonlinear PDE describing the nonlinear low-pass electrical lines (Q502940) (← links)
• Local fractional Laplace variational iteration method for solving diffusion and wave equations on Cantor sets within local fractional operators (Q1665318) (← links)
• The approximate solutions of three-dimensional diffusion and wave equations within local fractional derivative operator (Q1669218) (← links)
• Fractional complex transform method for wave equations on Cantor sets within local fractional differential operator (Q1693548) (← links)
• The \((G'/ G, 1 / G)\)-expansion method and its applications to find the exact solutions of nonlinear PDEs for nanobiosciences (Q1718595) (← links)
• Application of local fractional series expansion method to solve Klein-Gordon equations on Cantor sets (Q1723955) (← links)
• Solving Fokker-Planck equations on Cantor sets using local fractional decomposition method (Q1724028) (← links)
• Local fractional variational iteration and decomposition methods for wave equation on Cantor sets within local fractional operators (Q1724340) (← links)
• Local fractional Sumudu transform with application to IVPs on Cantor sets (Q1724550) (← links)
• Variational iteration transform method for fractional differential equations with local fractional derivative (Q1724919) (← links)
• Local fractional functional method for solving diffusion equations on Cantor sets (Q1725016) (← links)
• Some further generalizations of Hölder's inequality and related results on fractal space (Q1725088) (← links)
• Solving initial-boundary value problems for local fractional differential equation by local fractional Fourier series method (Q1725246) (← links)
• Local fractional homotopy analysis method for solving non-differentiable problems on Cantor sets (Q1739841) (← links)
• Application of the local fractional series expansion method and the variational iteration method to the Helmholtz equation involving local fractional derivative operators (Q2015271) (← links)
• Mappings for special functions on Cantor sets and special integral transforms via local fractional operators (Q2015356) (← links)
• A new class of travelling wave solutions for local fractional diffusion differential equations (Q2057440) (← links)
• Sinc-Galerkin method for solving the time fractional convection-diffusion equation with variable coefficients (Q2124984) (← links)
• Approximation solutions for local fractional Schrödinger equation in the one-dimensional Cantorian system (Q2248421) (← links)
• On local fractional continuous wavelet transform (Q2319025) (← links)
• Local fractional Laplace homotopy analysis method for solving non-differentiable wave equations on Cantor sets (Q2322454) (← links)
• A hybrid computational approach for Klein-Gordon equations on Cantor sets (Q2407813) (← links)
• An efficient analytical scheme with convergence analysis for computational study of local fractional Schrödinger equations (Q2670429) (← links)
• Certain midpoint-type integral inequalities involving twice differentiable generalized convex mappings and applications in fractal domain (Q2680061) (← links)
• Fractional series expansion method for fractional differential equations (Q2967352) (← links)
• Local fractional Fourier method for solving modified diffusion equations with local fractional derivative (Q4597361) (← links)
• On some inequalities for generalized s-convex functions and applications on fractal sets (Q4631875) (← links)
• A NOVEL PERSPECTIVE TO THE LOCAL FRACTIONAL BIDIRECTIONAL WAVE MODEL ON CANTOR SETS (Q5044601) (← links)
• INVESTIGATION TO THE LOCAL FRACTIONAL FOKAS SYSTEM ON CANTOR SET BY A NOVEL TECHNOLOGY (Q5044608) (← links)
• LYAPUNOV-TYPE INEQUALITIES FOR LOCAL FRACTIONAL DIFFERENTIAL SYSTEMS (Q5085437) (← links)
• Diffusion problems in fractal media defined on Cantor sets (Q5189252) (← links)
• A Local Fractional Taylor Expansion and Its Computation for Insufficiently Smooth Functions (Q5372018) (← links)
• Reduced differential transform method for solving time and space local fractional partial differential equations (Q5743191) (← links)
• (Q6111070) (← links)
• TWO-DIMENSIONAL FRACTIONAL EULER POLYNOMIALS METHOD FOR FRACTIONAL DIFFUSION-WAVE EQUATIONS (Q6114651) (← links)
• THE SIMPSON-TYPE INTEGRAL INEQUALITIES INVOLVING TWICE LOCAL FRACTIONAL DIFFERENTIABLE GENERALIZED (s,P)-CONVEXITY AND THEIR APPLICATIONS (Q6114676) (← links)
• On new abundant exact traveling wave solutions to the local fractional Gardner equation defined on Cantor sets (Q6139631) (← links)