Pages that link to "Item:Q2670397"
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The following pages link to Numerical approximation for a nonlinear variable-order fractional differential equation via a collocation method (Q2670397):
Displaying 11 items.
- A collocation method for the numerical solution of nonlinear fractional dynamical systems (Q2005553) (← links)
- Fractional collocation methods for multi-term linear and nonlinear fractional differential equations with variable coefficients on the half line (Q5031787) (← links)
- Numerical solution of variable‐order stochastic fractional integro‐differential equation with a collocation method based on Müntz–Legendre polynomial (Q6087659) (← links)
- On the convergence of piecewise polynomial collocation methods for variable-order space-fractional diffusion equations (Q6104683) (← links)
- Numerical solutions for variable-order fractional Gross-Pitaevskii equation with two spectral collocation approaches (Q6106114) (← links)
- COLLOCATION BASED APPROXIMATIONS FOR A CLASS OF FRACTIONAL BOUNDARY VALUE PROBLEMS (Q6107715) (← links)
- Efficient finite difference scheme for a hidden-memory variable-order time-fractional diffusion equation (Q6184798) (← links)
- On the formulation of a predictor–corrector method to model IVPs with variable‐order Liouville–Caputo‐type derivatives (Q6193158) (← links)
- A numerical approach for the system of nonlinear variable-order fractional Volterra integral equations (Q6202799) (← links)
- Numerical approximation for a nonlinear variable-order fractional differential equation via an integral equation method (Q6379860) (← links)
- Temporal second-order scheme for a hidden-memory variable order time fractional diffusion equation with an initial singularity (Q6639495) (← links)
