Browsing by Author "Vaezpour, S. Mansour"

Now showing 1 - 4 of 4

Citation - WoS: 34
Citation - Scopus: 32
Numerical solutions of the initial value problem for fractional differential equations by modification of the adomian decomposition method
(de Gruyter Open Ltd, 2014) Khodabakhshi, Neda; Baleanu, Dumitru; Vaezpour, S. Mansour; Baleanu, Dumitru; 56389; Matematik
In this paper, we extend a reliable modification of the Adomian decomposition method presented in [34] for solving initial value problem for fractional differential equations. In order to confirm the applicability and the advantages of our approach, we consider some illustrative examples.
Citation - WoS: 7
On dynamics of fractional-order model of HCV infection
(Univ Prishtines, 2017) Khodabakhshi, Neda; Baleanu, Dumitru; Vaezpour, S. Mansour; Baleanu, Dumitru; 56389; Matematik
In this paper, we investigate the dynamical behavior of the fractional-order model within Caputo derivative of HCV infection. Stability analysis of the equilibrium points is according to the basic reproduction number R-0. The numerical simulations are also presented to illustrate the results.
Citation - WoS: 1
Citation - Scopus: 0
Solvability for a coupled system of fractional integrodifferential equations with m-point boundary conditions on the half-line
(Hindawi Ltd, 2014) Nasertayoob, Payam; Baleanu, Dumitru; Vaezpour, S. Mansour; Baleanu, Dumitru; Matematik
The aim of this paper is to study the solvability for a coupled system of fractional integrodifferential equations with multipoint fractional boundary value problems on the half-line. An example is given to demonstrate the validity of our assumptions.
Citation - WoS: 11
Citation - Scopus: 12
Uniqueness and existence of positive solutions forsingular fractional differential equations
(Texas State Univ, 2014) Nyamoradi, Nemat; Baleanu, Dumitru; Bashiri, Tahereh; Vaezpour, S. Mansour; Baleanu, Dumitru; 56389; Matematik
In this article, we study the existence of positive solutions for the singular fractional boundary value problem [GRAPHICS] where 1 < alpha <= 2, 0 < xi <= 1/2, a is an element of [0, infinity), 1 < alpha - delta < 2, 0 < beta(i) < 1, A, B-i, 1 <= i <= k, are real constant, D-alpha is the Reimann-Liouville fractional derivative of order alpha. By using the Banach's fixed point theorem and Leray-Schauder's alternative, the existence of positive solutions is obtained. At last, an example is given for illustration.