In this paper, we present approximate analytical solution of the time-fractional biological population equation using the fractional power series method (FPSM). The fractional derivatives are described in the Caputo sense. Some examples are given and the results are compared with the exact solutions.The results reveal that FPSM is very effective simple and efficient technique to handle fractional differential equations
AbstractThe homotopy analysis method (HAM) of S.J. Liao has proven useful in obtaining analytical/nu...
Many real-life phenomena in physics, engineering, biology, medicine, economics, etc. can be modeled ...
In this paper, a new so-called iterative Laplace transform method is implemented to investigate the ...
In this paper, we present approximate analytical solution of the time-fractional biological populati...
AbstractIn this article, a mathematical model has been developed for the generalized time fractional...
In this article, we propose a numerical method to nd the approximate solution of time-fractional ord...
In this paper, a new iterative method (NIM) is used to obtain the exact solutions of some nonli...
AbstractThis paper presents an efficient numerical algorithm for approximate solutions of a fraction...
In this paper, optimal homotopy asymptotic method has been extended to seek out the exact solution o...
In this article, the analytical method, Homotopy perturbation method (HPM) has been successfully imp...
In this paper, we implemented the generalized $(\frac{G^{'}}{G})$ and extended $(\frac{G^{'}}{G})$ m...
This paper deals with the fractional-order linear and nonlinear models used in bioengineering appli...
AbstractMany real-life phenomena in physics, engineering, biology, medicine, economics, etc. can be ...
This article studies a biological population model in the context of a fractional Caputo-Fabrizio op...
In this paper, the population dynamics model including the predator-prey problem and the logistic eq...
AbstractThe homotopy analysis method (HAM) of S.J. Liao has proven useful in obtaining analytical/nu...
Many real-life phenomena in physics, engineering, biology, medicine, economics, etc. can be modeled ...
In this paper, a new so-called iterative Laplace transform method is implemented to investigate the ...
In this paper, we present approximate analytical solution of the time-fractional biological populati...
AbstractIn this article, a mathematical model has been developed for the generalized time fractional...
In this article, we propose a numerical method to nd the approximate solution of time-fractional ord...
In this paper, a new iterative method (NIM) is used to obtain the exact solutions of some nonli...
AbstractThis paper presents an efficient numerical algorithm for approximate solutions of a fraction...
In this paper, optimal homotopy asymptotic method has been extended to seek out the exact solution o...
In this article, the analytical method, Homotopy perturbation method (HPM) has been successfully imp...
In this paper, we implemented the generalized $(\frac{G^{'}}{G})$ and extended $(\frac{G^{'}}{G})$ m...
This paper deals with the fractional-order linear and nonlinear models used in bioengineering appli...
AbstractMany real-life phenomena in physics, engineering, biology, medicine, economics, etc. can be ...
This article studies a biological population model in the context of a fractional Caputo-Fabrizio op...
In this paper, the population dynamics model including the predator-prey problem and the logistic eq...
AbstractThe homotopy analysis method (HAM) of S.J. Liao has proven useful in obtaining analytical/nu...
Many real-life phenomena in physics, engineering, biology, medicine, economics, etc. can be modeled ...
In this paper, a new so-called iterative Laplace transform method is implemented to investigate the ...
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