Pages that link to "Item:Q2089196"
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The following pages link to A new tau-collocation method with fractional basis for solving weakly singular delay Volterra integro-differential equations (Q2089196):
Displaying 10 items.
- A convergent hybrid numerical scheme for a class of nonlinear diffusion equations (Q2085006) (← links)
- A new recursive formulation of the Tau method for solving linear Abel-Volterra integral equations and its application to fractional differential equations (Q2279186) (← links)
- Numerical solution of fractional order Fredholm integro-differential equations by spectral method with fractional basis functions (Q6064138) (← links)
- An efficient spectral method for solving third-kind Volterra integral equations with non-smooth solutions (Q6103381) (← links)
- Double weakly singular kernels in stochastic Volterra integral equations with application to the rough Heston model (Q6570975) (← links)
- An \(\boldsymbol{hp}\)-version error estimate of spectral collocation methods for weakly singular Volterra integro-differential equations with vanishing delays (Q6576411) (← links)
- Theoretical and numerical analysis of a first-kind linear Volterra functional integral equation with weakly singular kernel and vanishing delay (Q6590610) (← links)
- A fully discrete scheme on piecewise-equidistant mesh for singularly perturbed delay integro-differential equations (Q6618748) (← links)
- An easy-to-implement recursive fractional spectral-Galerkin method for multi-term weakly singular Volterra integral equations with non-smooth solutions (Q6624857) (← links)
- Convergence analysis of Jacobi spectral tau-collocation method in solving a system of weakly singular Volterra integral equations (Q6659328) (← links)
