Pages that link to "Item:Q2119839"
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The following pages link to Numerical solution of fractional differential equations using hybrid Bernoulli polynomials and block pulse functions (Q2119839):
Displaying 10 items.
- A numerical approach based on fractional-order hybrid functions of block-pulse and Bernoulli polynomials for numerical solutions of fractional optimal control problems (Q2076755) (← links)
- Numerical Algorithm to Solve FractionalIntegro-differential Equations Based on OperationalMatrix of Generalized Block Pulse Functions (Q2964885) (← links)
- Solving fractional differential equation using block‐pulse functions and Bernstein polynomials (Q5011113) (← links)
- Hybrid of Block-pulse and orthonormal Bernstein functions for fractional differential equations (Q5054009) (← links)
- Solving fractional differential equations using collocation method based onhybrid of block-pulse functions and Taylor polynomials (Q5101373) (← links)
- Numerical Solution of Linear Time-Varying Differential Equations using the Hybrid of Block-pulse and Rationalized Haar Functions (Q5188415) (← links)
- An efficient iterative method for multi-order nonlinear fractional differential equations based on the integrated Bernoulli polynomials (Q6125402) (← links)
- Generalized Bernoulli-Laguerre polynomials: applications in coupled nonlinear system of variable-order fractional PDEs (Q6142073) (← links)
- An efficient numerical scheme for solving a general class of fractional differential equations via fractional-order hybrid Jacobi functions (Q6144086) (← links)
- Numerical technique based on generalized Laguerre and shifted Chebyshev polynomials (Q6616518) (← links)