Dynamics of SVIS Model with Holling Type IV Functional Response
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2016, Vol 11, Issue 10
Abstract
In this paper, we will study the effect of some epidemic concepts such as immigrants and vaccine on the dynamical behaviour of epidemic models. The existence, uniqueness and boundedness of the solution are investigated. The local stability analyses of the system is carried out .The global dynamics of the system is investigated numerically.
Authors and Affiliations
Mudhafar Fattah Hama
The Continuous Dependence and Numerical Approximation of the Solution of the Quasilinear Pseudo-Parabolic Problem with Periodic Boundary Condition
In this paper we consider a pseudo- parabolic equation with a periodic boundary condition and we prove the stability of a solution on the data. We give a numerical example for the stability of the solution on the data.
Existence of Nonoscillatory Solutions of First Order Nonlinear Neutral Dierence Equations
In this paper, we discuss the existence of nonoscillatory solutions of first order nonlinear neutral difference equations of the form We use the Knaster-Tarski xed point theorem to obtain some sucient conditions for the...
Analysis of an accident situation at intersection caused by the lack of respect for priority
This article focus on the resulting of mathematical simulation of system man-vehicle-surrounding in accident reconstrucion. We will examine an accident situation in its three stages when two vehicles and two pedestr...
Nevanlinna Theory for the Uniqueness of Difference Polynomials and Meromorphic Functions by Sharing one Small Function
The purpose of this paper is to extend the usual Nevanlinna theory to the periodic functions, difference operators and difference polynomials of meromorphic functions concerning their uniqueness after sharing one&n...
Oscillation Criteria For Even Order Nonlinear Neutral Differential Equations With Mixed Arguments
This paper deals with the oscillation criteria for nth order nonlinear neutral mixed type dierential equations.