Pages that link to "Item:Q391710"
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The following pages link to Numerical solutions of \((1 + 1)\)-dimensional time fractional coupled Burger equations using new coupled fractional reduced differential transform method (Q391710):
Displaying 12 items.
- Comments on: ``Numerical solutions of the space- and time-fractional coupled Burgers equations by generalized differential transform method'' (Q280074) (← links)
- Numerical solutions of the space- and time-fractional coupled Burgers equations by generalized differential transform method (Q716109) (← links)
- Numerical solutions of coupled Burgers equations with time- and space-fractional derivatives (Q929417) (← links)
- Nonlinear wave solutions of the three-dimensional Zakharov-Kuznetsov-Burgers equation in dusty plasma (Q1618820) (← links)
- On the soliton solution and Jacobi doubly periodic solution of the fractional coupled Schrödinger-KdV equation by a novel approach (Q1657289) (← links)
- A new coupled fractional reduced differential transform method for solving time fractional coupled KdV equations (Q1787896) (← links)
- A two-mode Burgers equation of weak shock waves in a fluid: multiple kink solutions and other exact solutions (Q1792259) (← links)
- Application of multi-dimensional of conformable Sumudu decomposition method for solving conformable singular fractional coupled Burger's equation (Q2154350) (← links)
- Fractional transform methods for coupled system of time fractional derivatives of non-homogeneous Burgers' equations arise in diffusive effects (Q2322451) (← links)
- On the time-fractional coupled Burger equation: Lie symmetry reductions, approximate solutions and conservation laws (Q5046746) (← links)
- Numerical solution for (2 + 1)‐dimensional time‐fractional coupled Burger equations using fractional natural decomposition method (Q5223620) (← links)
- A novel method for travelling wave solutions of fractional Whitham–Broer–Kaup, fractional modified Boussinesq and fractional approximate long wave equations in shallow water (Q5259839) (← links)
