Pages that link to "Item:Q3113115"

The following pages link to Homotopy perturbation method for numerical solutions of coupled Burgers equations with time‐ and space‐fractional derivatives (Q3113115):

Displaying 19 items.

• A numerical computation of a system of linear and nonlinear time dependent partial differential equations using reduced differential transform method (Q341223) (← links)
• Application of the homotopy perturbation method to coupled system of partial differential equations with time fractional derivates (Q949139) (← links)
• Numerical method for solving fractional coupled Burgers equations (Q1643067) (← links)
• Homotopy perturbation method for solving time fractional coupled viscous Burgers' equation in \((2+1)\) and \((3+1)\) dimensions (Q1688798) (← links)
• Bernstein operational matrix of fractional derivatives and its applications (Q1994453) (← links)
• Numerical solutions of inverse time fractional coupled Burgers' equations by the Chebyshev wavelet method (Q2089239) (← links)
• Spectrally accurate approximate solutions and convergence analysis of fractional Burgers' equation (Q2211907) (← links)
• A novel homotopy perturbation method with applications to nonlinear fractional order KdV and Burger equation with exponential-decay kernel (Q2236420) (← links)
• An approximate analytical solution of the fractional multi-dimensional Burgers equation by the homotopy perturbation method (Q2311557) (← links)
• Fractional transform methods for coupled system of time fractional derivatives of non-homogeneous Burgers' equations arise in diffusive effects (Q2322451) (← links)
• Asymptotic solutions of time-space fractional coupled systems by residual power series method (Q2403903) (← links)
• Homotopy perturbation method for fractional KdV-Burgers equation (Q2470218) (← links)
• Homotopy analysis method for space‐time fractional differential equations (Q2967065) (← links)
• An efficient method to obtain semi-analytical solutions of the nano boundary layers over stretching surfaces (Q2967072) (← links)
• Application of new optimal homotopy perturbation and Adomian decomposition methods to the MHD non-Newtonian fluid flow over a stretching sheet (Q2967100) (← links)
• Exact solutions of fractional heat-like and wave-like equations with variable coefficients (Q2967126) (← links)
• Numerical study of homotopy-perturbation method applied to Burgers equation in fluid (Q3576822) (← links)
• (Q5000827) (← links)
• NUMERICAL APPROACHES TO TIME FRACTIONAL BOUSSINESQ–BURGERS EQUATIONS (Q5082103) (← links)