Pages that link to "Item:Q2282894"
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The following pages link to Numerical approximations for Volterra's population growth model with fractional order via a multi-domain pseudospectral method (Q2282894):
Displaying 19 items.
- Solving Volterra's population growth model of arbitrary order using the generalized fractional order of the Chebyshev functions (Q310520) (← links)
- A multiple-step Legendre-Gauss collocation method for solving Volterra's population growth model (Q474626) (← links)
- A numerical approximation for Volterra's population growth model with fractional order (Q727337) (← links)
- A method for solving nonlinear Volterra's population growth model of noninteger order (Q1710141) (← links)
- On solving fractional logistic population models with applications (Q1715693) (← links)
- A method for fractional Volterra integro-differential equations by Laguerre polynomials (Q1716360) (← links)
- Laguerre polynomial solutions of linear fractional integro-differential equations (Q2041166) (← links)
- Stochastic fractional integro-differential equations with weakly singular kernels: well-posedness and Euler-Maruyama approximation (Q2090353) (← links)
- Solving Fredholm integral equation of the first kind using Gaussian process regression (Q2139767) (← links)
- A sinc-Gauss-Jacobi collocation method for solving Volterra's population growth model with fractional order (Q2299500) (← links)
- Iterative methods for a fractional-order Volterra population model (Q2329288) (← links)
- Well-posedness and EM approximations for non-Lipschitz stochastic fractional integro-differential equations (Q2423690) (← links)
- On the numerical solution of a fractional population growth model (Q2628074) (← links)
- Gegenbauer wavelet quasi‐linearization method for solving fractional population growth model in a closed system (Q6139733) (← links)
- (Q6202702) (← links)
- A projection method based on the piecewise Chebyshev cardinal functions for nonlinear stochastic ABC fractional integro-differential equations (Q6551546) (← links)
- Numerical solution of fractional pantograph equations via Müntz-Legendre polynomials (Q6607405) (← links)
- Numerical solution of fractional Volterra integro-differential equations using flatlet oblique multiwavelets (Q6656563) (← links)
- On fractional linear multi-step methods for fractional order multi-delay nonlinear pantograph equation (Q6656581) (← links)