On the oscillation of solutions of ,
On the Oscillation of Solutions to n-th Order Nonlinear Differential Equations
On the oscillation of third-order quasi-linear neutral functional differential equations
The aim of this paper is to study asymptotic properties of the third-order quasi-linear neutral functional differential equation where , and . By using Riccati transformation, we establish some sufficient conditions which ensure that every solution of () is either oscillatory or converges to zero. These results improve some known results in the literature. Two examples are given to illustrate the main results.
On the oscillation of ty" + p(t)y = 0 with ʃ p almost periodic
On the oscillations of the solutions of the equation
On the oscillatory and monotone solutions of ordinary differential equations
On the oscillatory behavior of solutions of second order nonlinear differential equations
On the oscillatory behaviour of certain third order nonlinear differential equation
In this paper we shall study some oscillatory and nonoscillatory properties of solutions of a nonlinear third order differential equation, using the results and methods of the linear differential equation of the third order.
On the oscillatory integration of some ordinary differential equations
Conditions are given for a class of nonlinear ordinary differential equations , , which includes the linear equation to possess solutions with prescribed oblique asymptote that have an oscillatory pseudo-wronskian .
On the oscillatory nature of perturbed second order nonlinear differential equations with damping.
On the position of nodes of associated equations to the differential equation
On the possibility of calculation of zero points of solutions of differential equations of the second order
On the properties of central dispersions of linear second order differential equations being of finite type-special
On the properties of the fundamental dispersions of the equation
On the relation between boundedness and oscillation of solutions of many-dimensional differential systems with deviating arguments
On the solution of certain non-linear differential equations of the third order
On the Solutions of (ry')' + qy = f.
On the stability of second order differential equations
On the stationary solutions of Burgers' equation
On the structure of oscillatory solutions of a third order differential equation
The aim of the paper is to study the structure of oscillatory solutions of a nonlinear third order differential equation .