On the Perron problem for the exponential dichotomy of -semigroups.
On the question of stability in a Hamiltonian system
On the rate of convergence to the neutral attractor of a family of one-dimensional maps
For a family of maps , d ∈ [2,∞], p ∈ [0,1]. we analyze the speed of convergence (including constants) to the globally attracting neutral fixed point p = 0. The study is motivated by a problem in the optimization of routing. The aim of this paper is twofold: (1) to extend the usage of dynamical systems to unexplored areas of algorithms and (2) to provide a toolbox for a precise analysis of the iterates near a non-degenerate neutral fixed point.
On the reduction method versus the stability of ordinary linear differential equations with unknown coefficients.
On the sensitivity of the matrix exponential problem
On the sign definiteness of Lyapunov functionals and stability of linear delay equations.
On the singular limit in a phase field model of phase transitions
On the singular spectrum for adiabatic quasiperiodic Schrödinger operators.
On the solution of certain non-linear differential equations of the third order
On the stability of a fractional-order differential equation with nonlocal initial condition.
On the stability of convex symmetric polytopes of matrices.
On the stability of second order differential equations
On the stability of solutions of linear differential systems with slowly varying coefficients
On the stability of solutions to a class of nonlinear difference systems.
On the stability of some fractional-order non-autonomous systems.
On the stability of the solutions of certain fifth order non-autonomous differential equations
Our aim in this paper is to present sufficient conditions under which all solutions of (1.1) tend to zero as .
On the stability property of the infection-free equilibrium of a viral infection model.
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.