Chaotic behavior of a coupled system of the Riccati map
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2015, Vol 11, Issue 2
Abstract
In this paper, We present the equivalent discrete system of coupled Riccati map. We study some the dynamic behavior such as (xed points and their asymptotic stability, the lyapunov exponents, chaos and bifurcation) of the system. Numerical simulation is presented to ensure the analytical results.
Authors and Affiliations
Mona Abass, W. G. El-Sayed
The Reproducing Kernel Hilbert Space Method for Solving System of Linear Weakly Singular Volterra Integral Equations
The exact solutions of a system of linear weakly singular Volterra integral equations (VIE) have been a difficult to find. The aim of this paper is to apply reproducing kernel Hilbert space (RKHS) method to find th...
Two Absolute Index-Summability Methods
In this paper we have established a relation between the Summability methods and
Fuzzy Soft Connected Sets in Fuzzy Soft Topological Spaces
In this paper we introduce some types of fuzzy soft separated sets and study some of thier preperties. Next, the notion of connectedness in fuzzy topological spaces due to Ming and Ming, Zheng etc., extended to fuzzy sof...
Mathematical modeling of infectious disease and designing vaccination law for control of this diseases
In this paper, we propose the concept of partial stability instead of that of global stability to deal with the stability issues of epidemic models. The partial stability is able to provide a more meaningful analysis of...
A new approach for solving systems of fractional differential equations via natural transform
In this paper, A new method proposed and coined by the authors as the natural variational iteration transform method(NVITM) is utilized to solve linear and nonlinear systems of fractional differential equations. Th...