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Nonlinear biological population model; computational and numerical investigations
MMA Khater - Chaos, Solitons & Fractals, 2022 - Elsevier
This research paper provides precise solutions for nonlinear fractional population biology
(FBP) models by implementing the generalized Khater (GK) technique and utilizing …
(FBP) models by implementing the generalized Khater (GK) technique and utilizing …
Abundant and accurate computational wave structures of the nonlinear fractional biological population model
MMA Khater - International Journal of Modern Physics B, 2023 - World Scientific
In this paper, the generalized exponential (GExp) method has been employed to construct
novel solitary wave solutions of the nonlinear fractional biological population (FBP) model …
novel solitary wave solutions of the nonlinear fractional biological population (FBP) model …
Oblique explicit wave solutions of the fractional biological population (BP) and equal width (EW) models
This research uses the extended exp-(− φ (ϑ)) (-φ(ϑ))-expansion and the Jacobi elliptical
function methods to obtain a fashionable explicit format for solutions to the fragmented …
function methods to obtain a fashionable explicit format for solutions to the fragmented …
Lie symmetry analysis and exact solutions of the time-fractional biological population model
ZY Zhang, GF Li - Physica A: Statistical Mechanics and Its Applications, 2020 - Elsevier
We first perform a complete Lie symmetry classification for the time-fractional biological
population model with Riemann–Liouville fractional derivative and then construct the …
population model with Riemann–Liouville fractional derivative and then construct the …
Travelling waves solution for fractional-order biological population model
In this paper, we implemented the generalized and extended methods to solve fractional-
order biological population models. The fractional-order derivatives are represented by the …
order biological population models. The fractional-order derivatives are represented by the …
New results of some of the conformable models arising in dynamical systems
This article investigates the new results of three nonlinear conformable models (NLCMs). To
study such varieties of new soliton structures, we perform the generalized Kudryashov (GK) …
study such varieties of new soliton structures, we perform the generalized Kudryashov (GK) …
[HTML][HTML] Adequate wide-ranging closed-form wave solutions to a nonlinear biological model
M Al-Amin, MN Islam, MA Akbar - Partial Differential Equations in Applied …, 2021 - Elsevier
The auxiliary equation method and the extended tanh function method are put in use to
establish wide-ranging, further general and standard closed-form traveling wave solutions to …
establish wide-ranging, further general and standard closed-form traveling wave solutions to …
[HTML][HTML] Semi analytical scheme for the presentation of solution to Fractional Fokker–Planck Equation
In this work, we have also proposed new semi analytical scheme combining least-squares
and asymptotic homotopy perturbation methods AHPM for the solution of Fractional Fokker …
and asymptotic homotopy perturbation methods AHPM for the solution of Fractional Fokker …
[PDF][PDF] Analytic approximate solution of rabies transmission dynamics using homotopy perturbation method
Rabies is an infection that mostly affects the brain of an Infected animal or individual, caused
by viruses belonging to The genus Lyssavirus of the family Rhabdoviridae and order …
by viruses belonging to The genus Lyssavirus of the family Rhabdoviridae and order …
[HTML][HTML] Dynamical behavior of whoo** cough SVEIQRP model via system of fractal fractional differential equations
In this work, the application of the system of fractal fractional differential equations is
exploited. Infectious diseases modeling of non-integer order attracts many mathematicians …
exploited. Infectious diseases modeling of non-integer order attracts many mathematicians …