On the study of chemostat model with pulsed input in a polluted environment.
On the theory of one-sided models in spaces with arbitrary cones.
On the -stability of systems of differential equations in the Routh-Hurwitz and the Schur-Cohn cases.
On the -exponentially asymptotic stability of linear systems of generalized ordinary differential equations.
On the -stability of impulsive dynamic system on time scales.
On the -dichotomy for homogeneous linear differential equations.
On Tykhonov's theorem for convergence of solutions of slow and fast systems.
On uniform exponential stability of periodic evolution operators in Banach spaces.
On using curvature to demonstrate stability.
On weak non-linearity of models of physical systems
On zeros of solutions to a second-order singular half-linear equation.
On -bounded solutions for non-homogeneous matrix Lyapunov systems on .
On -stability of nonlinear Lyapunov matrix differential equations.
Optimal, adaptive and single state feedback control for a 3D chaotic system with golden proportion equilibria
In this paper, the problems on purposefully controlling chaos for a three-dimensional quadratic continuous autonomous chaotic system, namely the chaotic Pehlivan-Uyaroglu system are investigated. The chaotic system, has three equilibrium points and more interestingly the equilibrium points have golden proportion values, which can generate single folded attractor. We developed an optimal control design, in order to stabilize the unstable equilibrium points of this system. Furthermore, we propose...
Optimizing second-order differential equation systems.
Ordinary dichotomy and perturbations of the coefficient matrix of the linear impulsive differential equation.
Ordinary dichotomy and perturbations of the coefficient matrix of the linear impulsive differential equation
Oscillating rivers. (Fleuves oscillants.)
Oscillation and asymptotic properties of strongly sublinear differential equations with deviating arguments
Oscillatory and asymptotic properties of the solutions of a class of operator-differential equations.