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		题名	作者	年代	出处	被引量
	1	Controllability results for damped second-order impulsive neutral integrodifferential systems with nonlocal conditions显示文摘In this paper, we establish a set of sufficient conditions for the controllability of damped second-order impulsive neutral integrodifferential systems with nonlocal initial conditions in Banach spaces. The approach used is the Sadovskii fixed point theorem combined with a noncompact condition on the cosine family of operators. An example is presented to illustrate the result.	Ganesan ARTHI Krishnan BALACHANDRAN	2013	控制理论与应用(英文版)2013，11，2：	1
	2	Approximate controllability of impulsive neutral stochastic functional differential system with state-dependent delay in Hilbert spaces显示文摘Many practical systems in physical and technical sciences have impulsive dynamical behaviors during the evolution process which can be modeled by impulsive differential equations. In this paper, we prove the approximate controllability of control systems governed by a class of impulsive neutral stochastic functional differential system with state-dependent delay in Hilbert spaces. Sufficient conditions for approximate controllability of the control systems are established under the natural assumption that the corresponding linear system is approximately controllable. The results are obtained by using semigroup theory, stochastic analysis techniques, fixed point approach and abstract phase space axioms. An example is provided to illustrate the application of the obtained results.	P.MUTHUKUMAR C.RAJIVGANTHI	2013	控制理论与应用(英文版)2013，11，3：	0
	3	Controllability results for nonlinear impulsive integrodifferential evolution systems with time-varying delays显示文摘In this paper, we study the controllability results for the nonlinear impulsive integrodifferential evolution systems with time-varying delays in Banach spaces. The sufficient conditions of exact controllability is proved under without assuming the compactness of the evolution operator. The results are obtained by using the semigroup theory and the Schafer fixed point theorem.	Bheeman RADHAKRISHNAN Krishnan BALACHANDRAN	2013	控制理论与应用(英文版)2013，11，3：	0

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