WOS: 000447946800037In this article, we investigate the oscillatory behavior of a three-dimensional system of dynamic equations on an unbounded time scale. A time scale T is a nonempty closed subset of real numbers. An example is given to illustrate some of the results
We study oscillatory and asymptotic properties of the third-order nonlinear dynamic equatio
WOS: 000423158800026The oscillation and nonoscillation theories for nonlinear systems have recently ...
During the past years, there has been an increasing interest in studying oscillation and nonoscillat...
WOS: 000488222100015In this article, we classify nonoscillatory solutions of a system of three-dimen...
Abstract This paper deals with long-time behaviors of nonoscillatory solutions of a system of first-...
This paper deals with asymptotic behavior of nonoscillatory solutions of certain third-order forced ...
In this article, we classify nonoscillatory solutions of a system of three-dimensional time scale sy...
Nonoscillation theory with asymptotic behaviors takes a significant role for the theory of three-dim...
We consider a two-dimensional time scale system of first order dynamic equations and establish some ...
In this paper, we investigate oscillation and asymptotic properties for three-dimensional systems of...
In this paper, we obtain oscillation and nonoscillation criteria for solutions to four-dimensional s...
For equations on time scales, we consider the following problem: when will nonoscillation on time sc...
We study the asymptotic behavior of nonoscillatory solutions of nonlinear dynamic equations on time ...
AbstractIn this paper we establish oscillation and nonoscillation criteria for the linear dynamic sy...
In this paper, we consider the nonlinear delay dynamic system xΔ(t) = p(t)f1(y(t)), yΔ(t) = −q(t)f2(...
We study oscillatory and asymptotic properties of the third-order nonlinear dynamic equatio
WOS: 000423158800026The oscillation and nonoscillation theories for nonlinear systems have recently ...
During the past years, there has been an increasing interest in studying oscillation and nonoscillat...
WOS: 000488222100015In this article, we classify nonoscillatory solutions of a system of three-dimen...
Abstract This paper deals with long-time behaviors of nonoscillatory solutions of a system of first-...
This paper deals with asymptotic behavior of nonoscillatory solutions of certain third-order forced ...
In this article, we classify nonoscillatory solutions of a system of three-dimensional time scale sy...
Nonoscillation theory with asymptotic behaviors takes a significant role for the theory of three-dim...
We consider a two-dimensional time scale system of first order dynamic equations and establish some ...
In this paper, we investigate oscillation and asymptotic properties for three-dimensional systems of...
In this paper, we obtain oscillation and nonoscillation criteria for solutions to four-dimensional s...
For equations on time scales, we consider the following problem: when will nonoscillation on time sc...
We study the asymptotic behavior of nonoscillatory solutions of nonlinear dynamic equations on time ...
AbstractIn this paper we establish oscillation and nonoscillation criteria for the linear dynamic sy...
In this paper, we consider the nonlinear delay dynamic system xΔ(t) = p(t)f1(y(t)), yΔ(t) = −q(t)f2(...
We study oscillatory and asymptotic properties of the third-order nonlinear dynamic equatio
WOS: 000423158800026The oscillation and nonoscillation theories for nonlinear systems have recently ...
During the past years, there has been an increasing interest in studying oscillation and nonoscillat...