Oscillatory properties of fourth order Sturm-Liouville differential equations
Oscillatory properties of functional differential systems of neutral type
Oscillatory properties of second order linear differential equations in the complex domain
Oscillatory properties of solutions of a fourth-order nonlinear differential equation
Oscillatory properties of solutions of impulsive differential equations with several retarded arguments.
Oscillatory properties of solutions of nonlinear differential systems with deviating arguments
Oscillatory properties of solutions of second order nonlinear neutral differential inequalities with oscillating coefficients
This paper deals with the second order nonlinear neutral differential inequalities :
Oscillatory properties of solutions of second-order nonlinear delay differential equations
Oscillatory properties of solutions to a differential inclusion of order
Oscillatory properties of some classes of nonlinear differential equations
A sufficient condition for the nonoscillation of nonlinear systems of differential equations whose left-hand sides are given by -th order differential operators which are composed of special nonlinear differential operators of the first order is established. Sufficient conditions for the oscillation of systems of two nonlinear second order differential equations are also presented.
Oscillatory properties of the fourth order linear differential equation
Oscillatory properties of the solutions of differential system of neutral type
The purpose of this paper is to obtain oscillation criterions for the differential system of neutral type.
Oscillatory property of solutions for -Laplacian equations.
Oscillatory Solutions in the Planar Restricted Three-Body Problem.
Oscillatory solutions of second order ordinary differential equations
Oscillatory solutions of singular equations arising in hydrodynamics.
Oscillatory Solutions of unstable delay Equations
Oszillationsmethoden für Systeme gewöhnlicher Differentialgleichungen.
Painlevé's Theorem on automorphic functions.
Parallelisms between differential and difference equations
The paper deals with the higher-order ordinary differential equations and the analogous higher-order difference equations and compares the corresponding fundamental concepts. Important dissimilarities appear for the moving frame method.