Pages that link to "Item:Q1950936"
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The following pages link to A two-step conditionally bounded numerical integrator to approximate some traveling-wave solutions of a diffusion-reaction equation (Q1950936):
Displaying 9 items.
- A bounded numerical method for approximating a hyperbolic and convective generalization of Fisher's model with nonlinear damping (Q419114) (← links)
- A bounded linear integrator for some diffusive nonlinear time-dependent partial differential equations (Q507923) (← links)
- A convergent and dynamically consistent finite-difference method to approximate the positive and bounded solutions of the classical Burgers-Fisher equation (Q507935) (← links)
- On a conditionally stable nonlinear method to approximate some monotone and bounded solutions of a generalized population model (Q530041) (← links)
- A boundedness-preserving finite-difference scheme for a damped nonlinear wave equation (Q987603) (← links)
- On the numerical and structural properties of a logarithmic scheme for diffusion-reaction equations (Q2419492) (← links)
- A skew symmetry-preserving computational technique for obtaining the positive and the bounded solutions of a time-delayed advection-diffusion-reaction equation (Q2448362) (← links)
- Simple numerical method to study traveling-wave solutions of a diffusive problem with nonlinear advection and reaction (Q2857471) (← links)
- A Mickens-type monotone discretization for bounded travelling-wave solutions of a Burgers–Fisher partial differential equation<sup>a</sup><sup>*</sup> (Q2868944) (← links)