The study presents numerical and approximate analytical approximations to a model of population dynamics with unbounded mortality function. The mathematical model involves a nonlocal boundary condion. A finite difierence method is implemented for the numerical solution while the homotopy analysis method (HAM) is applied to obtain the approximate series solution. The HAM solution contains an auxiliary parameter which provides a convenient way of controlling the convergence region of series solution. Results are presented for typical test problem provided in literature. Comparison of the results of both methods show validity and eficiency of the methods
Abstract. We consider a model of population dynamics whose mortality function is unbounded. We note ...
The homotopy method for the solution of nonlinear equations is revisited in the present study. An an...
WOS: 000287923900006In this study, we investigate nonlinear age-structured population models. The nu...
The study presents numerical and approximate analytical approximations to a model of population dyna...
In this paper, solve several important equations such as korteweg-devries (kdv) problem, Boussinesq ...
AbstractIn this paper, the homotopy analysis method (HAM) is applied to obtain series solutions to l...
In this article, a well-known analytical approximation method, so-called the Homotopy perturbation m...
AbstractContinuous Galerkin finite element methods in the age-time domain are proposed to approximat...
In this paper, we used an efficient algorithm to obtain an analytic approximation for Volterra's mod...
AbstractIn this paper, we used an efficient algorithm to obtain an analytic approximation for Volter...
AbstractIn this paper, the homotopy analysis method (HAM) is applied to solve a parameterized sixth ...
In this Letter, the homotopy-perturbation method (HPM) is employed to derive approximate series solu...
We examine possible approximate solutions of both integer and noninteger systems of nonlinear differ...
In this paper, we have implement an analytic approximate method based on power series method (PSM) t...
AbstractA finite difference method for a system of hyperbolic partial differential-integral equation...
Abstract. We consider a model of population dynamics whose mortality function is unbounded. We note ...
The homotopy method for the solution of nonlinear equations is revisited in the present study. An an...
WOS: 000287923900006In this study, we investigate nonlinear age-structured population models. The nu...
The study presents numerical and approximate analytical approximations to a model of population dyna...
In this paper, solve several important equations such as korteweg-devries (kdv) problem, Boussinesq ...
AbstractIn this paper, the homotopy analysis method (HAM) is applied to obtain series solutions to l...
In this article, a well-known analytical approximation method, so-called the Homotopy perturbation m...
AbstractContinuous Galerkin finite element methods in the age-time domain are proposed to approximat...
In this paper, we used an efficient algorithm to obtain an analytic approximation for Volterra's mod...
AbstractIn this paper, we used an efficient algorithm to obtain an analytic approximation for Volter...
AbstractIn this paper, the homotopy analysis method (HAM) is applied to solve a parameterized sixth ...
In this Letter, the homotopy-perturbation method (HPM) is employed to derive approximate series solu...
We examine possible approximate solutions of both integer and noninteger systems of nonlinear differ...
In this paper, we have implement an analytic approximate method based on power series method (PSM) t...
AbstractA finite difference method for a system of hyperbolic partial differential-integral equation...
Abstract. We consider a model of population dynamics whose mortality function is unbounded. We note ...
The homotopy method for the solution of nonlinear equations is revisited in the present study. An an...
WOS: 000287923900006In this study, we investigate nonlinear age-structured population models. The nu...