New results on asymptotic behavior of solutions of certain third-order nonlinear differential equations
New results on stability of periodic solution for CNNs with proportional delays and operator
The problems related to periodic solutions of cellular neural networks (CNNs) involving operator and proportional delays are considered. We shall present Topology degree theory and differential inequality technique for obtaining the existence of periodic solution to the considered neural networks. Furthermore, Laypunov functional method is used for studying global asymptotic stability of periodic solutions to the above system.
Nonautonomous attractors of skew-product flows with digitized driving systems.
Nonexistence of nontrivial periodic solutions to a class of nonlinear differential equations of eighth order.
Nonlinear controllers for a planar robot arm in a constrained environment.
Nonlinear singularly perturbed systems of differential equations: A survey.
Nonlocal four-point boundary value problem for the singularly perturbed semilinear differential equations.
Nonnegative point spectrum for differential equations with infinite delays
Nonnegativity of uncertain polynomials.
Nonoscillation and asymptotic behaviour for third order nonlinear differential equations
In this paper we consider the equation where are real valued continuous functions on such that , and is continuous in such that for . We obtain sufficient conditions for solutions of the considered equation to be nonoscillatory. Furthermore, the asymptotic behaviour of these nonoscillatory solutions is studied.
Norms of certain rational functions of a matrix and Schur's criterion for polynomials
Note on a non-oscillation theorem of Atkinson.
Note on stability of a control system
Note on stability of a linear homogeneous control system
Note to the Lagrange stability of excited pendulum type equations
Novel method for generalized stability analysis of nonlinear impulsive evolution equations
In this paper, we discuss some generalized stability of solutions to a class of nonlinear impulsive evolution equations in the certain piecewise essentially bounded functions space. Firstly, stabilization of solutions to nonlinear impulsive evolution equations are studied by means of fixed point methods at an appropriate decay rate. Secondly, stable manifolds for the associated singular perturbation problems with impulses are compared with each other. Finally, an example on initial boundary value...
Numerical and symbolic applications of MATHEMATICA.
Numerical bifurcation and stability analysis of the Nicolis-Puhl reaction as an application of a class of integro-partial differential equations.
Numerical Solution of Bifurcation Problems for Ordinary Differential Equations.
Nutrient-phytoplankton-zooplankton interaction with variable yields
A three dimensional predator-prey-resource model is proposed and analyzed to study the dynamics of the system with resource-dependent yields of the organisms. Our analysis leads to different thresholds in terms of the model parameters acting as conditions under which the organisms associated with the system cannot thrive even in the absence of predation. Local stability of the system is obtained in the absence of one or more of the predators and in the presence of all the predators. Under appropriate...