Numerical simulations for the predator–prey model as a prototype of an excitable system
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Publication:6147892
DOI10.1002/NUM.22708OpenAlexW3113018345MaRDI QIDQ6147892
Mostafa M. A. Khater, Mustafa Inc, Bandar Almohsen, Dumitru Baleanu
Publication date: 1 February 2024
Published in: Numerical Methods for Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/num.22708
Numerical computation using splines (65D07) Population dynamics (general) (92D25) Spline approximation (41A15) Numerical bifurcation problems (65P30)
Cites Work
- On abundant new solutions of two fractional complex models
- Chaotic behaviour of fractional predator-prey dynamical system
- Abundant analytical and numerical solutions of the fractional microbiological densities model in bacteria cell as a result of diffusion mechanisms
- The plethora of explicit solutions of the fractional KS equation through liquid-gas bubbles mix under the thermodynamic conditions via Atangana-Baleanu derivative operator
- Analytical and numerical simulations for the kinetics of phase separation in iron (Fe-CR-X (X=Mo,Cu)) based on ternary alloys
- Inelastic interaction and blowup new solutions of nonlinear and dispersive long gravity waves
- Investigation of solitons and mixed lump wave solutions with \((3+1)\)-dimensional potential-YTSF equation
- Bright, dark, and singular solitons in magneto-electro-elastic circular rod
- ON EXPLICIT WAVE SOLUTIONS OF THE FRACTIONAL NONLINEAR DSW SYSTEM VIA THE MODIFIED KHATER METHOD
- ON THE NEW EXPLICIT SOLUTIONS OF THE FRACTIONAL NONLINEAR SPACE-TIME NUCLEAR MODEL
- Novel soliton waves of two fluid nonlinear evolutions models in the view of computational scheme
- Abundant analytical solutions of the fractional nonlinear (2 + 1)-dimensional BLMP equation arising in incompressible fluid
- New traveling wave solutions of the perturbed nonlinear Schrödingers equation in the left-handed metamaterials
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