O některých nelineárních diferenciálních rovnicích třetího řádu
On a class of forced nonlinear oscillators at resonance
On a criterion of the absence of strongly increasing solutions of the Emden-Fowler equation.
On a fundamental central dispersion of the first kind and the Abel functional equation in strongly regular spaces of continuous functions
On a nonlinear ordinary differential equation
On a structure of second order linear differential equations with periodic coefficients having the same discriminant
On a theorem of Nehari and quasidiscs.
On an almost periodicity criterion of solutions for systems of nonhomogeneous linear differential equations with almost periodic coefficients
On asymptotic decaying solutions for a class of second order differential equations
The author considers the quasilinear differential equations By means of topological tools there are established conditions ensuring the existence of nonnegative asymptotic decaying solutions of these equations.
On bounded nonoscillatory solutions of third-order nonlinear differential equations
This paper is concerned with the asymptotic behavior of solutions of nonlinear differential equations of the third-order with quasiderivatives. We give the necessary and sufficient conditions guaranteeing the existence of bounded nonoscillatory solutions. Sufficient conditions are proved via a topological approach based on the Banach fixed point theorem.
On bounded solutions in a given set of systems of differential equations.
On bounded solutions of a linear differential equation with a nonlinear perturbation
On bounded solutions of nonlinear ordinary differential equations
On equation on the line
On existence of proper solutions of quasilinear second order differential equations.
On existence of singular solutions of -th order differential equations
On functional integrability of solutions of differential equations with deviating argument
On Kneser problem for differential equations of the 3rd order
On -quasi-derivatives for solutions of perturbed general quasi-differential equations
This paper is concerned with square integrable quasi-derivatives for any solution of a general quasi-differential equation of th order with complex coefficients , provided that all th quasi-derivatives of solutions of and all solutions of its normal adjoint are in and under suitable conditions on the function .
On Max Muller's existence-comparison theorem for infinite systems of ordinary differential equations