scientific article; zbMATH DE number 7528037
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Publication:5076753
zbMath1499.92061MaRDI QIDQ5076753
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Publication date: 17 May 2022
Full work available at URL: http://rsmams.org/journals/articleinfo.php?articleid=681&tag=seajmams
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Mittag-Leffler functioniterative methodfractional differential equationsCaputo fractional derivativeSumudu transformgeneralized time-fractional biological population model
Population dynamics (general) (92D25) Fractional derivatives and integrals (26A33) Mittag-Leffler functions and generalizations (33E12) Fractional partial differential equations (35R11)
Cites Work
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- Homotopy perturbation transform method for nonlinear equations using He's polynomials
- Application of the Laplace decomposition method for solving linear and nonlinear fractional diffusion-wave equations
- Convergence of the new iterative method
- An iterative method for solving nonlinear functional equations
- Sumudu transform fundamental properties investigations and applications
- On the diffusion of biological populations
- On the homotopy analysis method for nonlinear problems.
- Hölder estimates of solutions of biological population equations
- Sumudu transform method for analytical solutions of fractional type ordinary differential equations
- A new numerical technique for solving Caputo time-fractional biological population equation
- Homotopy Analysis Method for Solving Biological Population Model
- Exact Solutions of Fractional-Order Biological Population Model
- Application of Sumudu transform to partial differential equations
- Homotopy perturbation method to fractional biological population equation
- Sumudu transform: a new integral transform to solve differential equations and control engineering problems
- Exact Solutions of Fractional Partial Differential Equations by Sumudu Transform Iterative Method
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