This present paper investigates the complex oscillation theory of certain high non-homogeneous linear differential equations and obtains a series of new results.
By using exponential dichotomies and Liapunov function method, we have studied the existence of almost periodic solutions on a Lienard system and have obtained some simple sufficient condition.
This paper is concerned with the global existence and exponential stability of solutions with large initial date in H^1 for real viscous heat-conducting flow with shear viscosity.
基金Funded by the Natural Science Foundation of the Education Committee of Sichuan Province (2004A104).
文摘This present paper investigates the complex oscillation theory of certain high non-homogeneous linear differential equations and obtains a series of new results.
文摘By using exponential dichotomies and Liapunov function method, we have studied the existence of almost periodic solutions on a Lienard system and have obtained some simple sufficient condition.
文摘This paper is concerned with the global existence and exponential stability of solutions with large initial date in H^1 for real viscous heat-conducting flow with shear viscosity.
