Almost periodic weak solutions to forced pendulum type equations without friction.
Almost periodic weak solutions to forced pendulum type equations without friction. (Summary).
Almost periodicity of solutions of the equation with unbounded commuting operators
Almost sharp conditions for the existence of smooth inertial manifolds
Almost sure exponential stability of delayed cellular neural networks.
Almost sure exponential stability of neutral differential difference equations with damped stochastic perturbations.
Almost sure stability of linear Itô-Volterra equations with damped stochastic perturbations.
Almost sure subexponential decay rates of scalar Itô-Volterra equations.
Almost-periodic mild solutions to a class of partial functional-differential equations.
Almost-periodic processes and the existence of almost-periodic solutions.
Almost-periodic solution for BAM neural networks.
Almost-periodic solutions in various metrics of higher-order differential equations with a nonlinear restoring term
Almost-periodic solutions in various metrics (Stepanov, Weyl, Besicovitch) of higher-order differential equations with a nonlinear Lipschitz-continuous restoring term are investigated. The main emphasis is focused on a Lipschitz constant which is the same as for uniformly almost-periodic solutions treated in [A1] and much better than those from our investigations for differential systems in [A2], [A3], [AB], [ABL], [AK]. The upper estimates of for -almost-periods of solutions and their derivatives...
Almost-periodic weak solutions of second-order neutral delay-differential equations with piecewise constant argument.
Almost-periodicity in linear topological spaces and applications to abstract differential equations.
Alternative analysis generated by a differential equation.
Alternative integration procedure for scale-invariant ordinary differential equations.
Ambarzumian's theorem for trees.
Ambrosetti-Prodi type results in a system of second and fourth-order ordinary differential equations.
Amplitudes of linear oscillations determined by linear homogenous differential equation of the second order and Liouville-Besge formulae
An a posteriori Error Estimation of the Rayleigh-Ritz Eigenvalues.