Pages that link to "Item:Q2010258"
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The following pages link to Higher order accurate approximations on equidistributed meshes for boundary layer originated mixed type reaction diffusion systems with multiple scale nature (Q2010258):
Displaying 8 items.
- Numerical treatment of singularly perturbed parabolic differential difference equations (Q6585979) (← links)
- Exponential basis approximated fuzzy components high-resolution compact discretization technique for 2D convection-diffusion equations (Q6624971) (← links)
- A comparative study on numerical methods for Fredholm integro-differential equations of convection-diffusion problem with integral boundary conditions (Q6646516) (← links)
- A uniformly convergent analysis for multiple scale parabolic singularly perturbed convection-diffusion coupled systems: optimal accuracy with less computational time (Q6646533) (← links)
- Higher-order convergence analysis for interior and boundary layers in a semi-linear reaction-diffusion system networked by a \(k\)-star graph with non-smooth source terms (Q6647100) (← links)
- Adaptive temporal mesh equidistribution for studying the singularly perturbed delay-in-time parabolic equations (Q6655775) (← links)
- Adaptive mesh based efficient approximations for Darcy scale precipitation-dissolution models in porous media (Q6660586) (← links)
- Impact of mixed boundary conditions and nonsmooth data on layer-originated nonpremixed combustion problems: higher-order convergence analysis (Q6661971) (← links)
