Pages that link to "Item:Q5207726"
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The following pages link to On the stability of Micken's type NSFD schemes for generalized Burgers Fisher equation (Q5207726):
Displaying 12 items.
- A numerical scheme for a class of generalized Burgers' equation based on Haar wavelet nonstandard finite difference method (Q2041044) (← links)
- New exact solutions for a generalised Burgers-Fisher equation (Q2169657) (← links)
- A novel hybrid approach for computing numerical solution of the time-fractional nonlinear one and two-dimensional partial integro-differential equation (Q2684057) (← links)
- An efficient Mickens' type NSFD scheme for the generalized Burgers Huxley equation (Q4963886) (← links)
- Numerical approximation to the MEW equation for the single solitary wave and different types of interactions of the solitary waves (Q5044423) (← links)
- Chaos in a Discrete Cancer Model (Q5067560) (← links)
- On the convergence of NSFD schemes for a new class of advection–diffusion–reaction equations (Q5095234) (← links)
- Numerical solutions of generalized <scp>Rosenau–KDV–RLW</scp> equation by using Haar wavelet collocation approach coupled with nonstandard finite difference scheme and quasilinearization (Q6064510) (← links)
- An efficient hybrid method based on cubic B-spline and fourth-order compact finite difference for solving nonlinear advection-diffusion-reaction equations (Q6107436) (← links)
- On a weakly <i>L</i>‐stable time integration formula coupled with nonstandard finite difference scheme with application to nonlinear parabolic partial differential equations (Q6179793) (← links)
- Highly accurate collocation methodology for solving the generalized Burgers-Fisher's equation (Q6599680) (← links)
- Some novel exact and non-standard finite difference schemes for a class of diffusion–advection–reaction equation (Q6633875) (← links)
