We establishing monotonic properties of non-oscillatory solutions, and oscillation criteria for the second-order delay differential equation $$ y''(t)+p(t)y(\tau(t))=0. $$ The criteria obtained fulfil the gap in the oscillation theory and essentially improves the earlier ones. The progress is illustrated via Euler's differential equation. Moreover, we provide upper and lower bounds for the non-oscillatory solutions
summary:In this paper, we study the oscillatory behavior of the solutions of the delay differential ...
In this paper, we study the oscillatory behavior of the solutions of the delay differential equation...
Differential equations of second order appear in a wide variety of applications in physics, mathemat...
Establishing monotonical properties of nonoscillatory solutions we introduce new oscillatory criter...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
In the paper, we study oscillation of the half-linear second order delay differential equations of t...
In the paper, new single-condition criteria for the oscillation of all solutions to a second-order h...
summary:In this paper, we study the oscillatory behavior of the solutions of the delay differential ...
In this paper, we study the oscillatory behavior of the solutions of the delay differential equation...
Differential equations of second order appear in a wide variety of applications in physics, mathemat...
Establishing monotonical properties of nonoscillatory solutions we introduce new oscillatory criter...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
Abstract. Recently, oscillation criteria for certain second order delay differential equations have ...
In the paper, we study oscillation of the half-linear second order delay differential equations of t...
In the paper, new single-condition criteria for the oscillation of all solutions to a second-order h...
summary:In this paper, we study the oscillatory behavior of the solutions of the delay differential ...
In this paper, we study the oscillatory behavior of the solutions of the delay differential equation...
Differential equations of second order appear in a wide variety of applications in physics, mathemat...