Pages that link to "Item:Q949121"

The following pages link to Applications of variational iteration and homotopy perturbation methods to fractional evolution equations (Q949121):

Displaying 21 items.

• Fractional variational homotopy perturbation iteration method and its application to a fractional diffusion equation (Q371486) (← links)
• A tutorial review on fractal spacetime and fractional calculus (Q481274) (← links)
• A study on the convergence of variational iteration method (Q604132) (← links)
• Algorithm for nonlinear fractional partial differential equations: a selection of numerical methods (Q949120) (← links)
• Application of variational iteration method to fractional hyperbolic partial differential equations (Q966298) (← links)
• Computing eigenelements of boundary value problems with fractional derivatives (Q1049313) (← links)
• Application of homotopy perturbation and variational iteration methods for Fredholm integrodifferential equation of fractional order (Q1925428) (← links)
• Asymptotic methods for solitary solutions and compactons (Q1938330) (← links)
• Solving the fractional Rosenau-Hyman equation via variational iteration method and homotopy perturbation method (Q1953672) (← links)
• A different approach for study some fractional evolution equations (Q2241286) (← links)
• A mathematical model on fractional Lotka-Volterra equations (Q2413859) (← links)
• Numerical methods for nonlinear partial differential equations of fractional order (Q2472671) (← links)
• Solution to fractional evolution equation using Mohand transform (Q2672416) (← links)
• Rational approximation solution of the foam drainage equation with time‐ and space‐fractional derivatives (Q2966965) (← links)
• Fractional calculus for nanoscale flow and heat transfer (Q2967180) (← links)
• Analytical approach to Boussinesq equation with space- and time-fractional derivatives (Q3018555) (← links)
• Applications of variational iteration and homotopy perturbation methods to obtain exact solutions for time‐fractional diffusion‐wave equations (Q3113110) (← links)
• Homotopy perturbation method for numerical solutions of coupled Burgers equations with time‐ and space‐fractional derivatives (Q3113115) (← links)
• He's homotopy perturbation method for solving the fractional KdV‐Burgers‐Kuramoto equation (Q3113130) (← links)
• ANALYTICAL COMPARISON BETWEEN THE HOMOTOPY PERTURBATION METHOD AND VARIATIONAL ITERATION METHOD FOR DIFFERENTIAL EQUATIONS OF FRACTIONAL ORDER (Q3607485) (← links)
• Approximation of ordinary fractional differential equations by differential equations with a small parameter (Q4961694) (← links)