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【期刊论文】Controllability of Nonlinear Neutral Evolution Integrodifferential Systems with Infinite Delay
刘斌, B. Liu
JOTA: VOL. 122, NO.1, JULY 2004, 99-109,-0001,():
-1年11月30日
Sufficient conditions are derived for the controllability of nonlinear neutral evolution integrodifferential systems with infinite delay in a Banach space. The results are obtained by using the resolvent operators and the Schaefer fixed-point theorem. An example is given to illustrate the results.
Controllability, mild solutions, resolvent operators, neutral evolution integrodifferential systems, infinite delays.,
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刘斌, B. Liu
JOTA: VOL. 123, NO.3, DECEMBER 2004, 573-593,-0001,():
-1年11月30日
Sufficient conditions are derived for the controllability of neutral functional differential and integrodifferential inclusions with infinite delay in a Banach space. The results are obtained by using a fixed-point theorem for condensing maps due to Martelli. An example is given to illustrate the results.
Controllability, mild solutions, convex multivalued maps, neutral functional differential inclusions, neutral functional ntegrodifferential inclusions, infinite delays.,
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【期刊论文】Controllability of impulsive neutral functional differential inclusions with infinite delay
刘斌, Bing Liu
B. Liu/Nonlinear Analysis 60(2005)1533-1552,-0001,():
-1年11月30日
The paper is concerned with the controllability of the first-order impulsive neutral functional differential inclusions with infinite delay in a Banach space. Sufficient conditions for controllability are obtained by using a fixed point theorem for condensing maps due to Martelli. As an application, we also consider an impulsive neutral partial functional differential equation.
Controllability, Mild solution, Convex multivalued map, Impulsive neutral functional differential inclusions, Infinite delay
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刘斌, Bing Liu
B Liu/Nonlinear Analysis 66(2007)1661-1674,-0001,():
-1年11月30日
In this paper, by using the fixed points of strict-set-contractions, we study the existence of at least one or two positive solutions to the generalize Sturm-Liouville four-point boundary value problem y''(t)+a(t)f(y (t))=θ, 0<t<1, αy(0)-βy1(0)=μ1y(ξ), γy(1)+δy'(1)=μ2y(η), in Banach space E, where θ is the zero element of E, 0<ξ<1, 0<η<1. As an application, we also give an example to demonstrate our results.
Banach space, Positive solution, Fixed point, Sturm-Liouville, Four-point boundary value problems
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刘斌, Bing Liu
B Liu/Nonlinear Analysis 64(2006)1336-1355,-0001,():
-1年11月30日
In this paper, by using the fixed points of strict-set contractions, we study the existence of at least one or two positive solutions to the second-order three-point boundary value problem y''(t)+a(t)ƒ(y(t))=θ, 0<t<1, y(0)=θ, y(1)=βy(η) in Banach space E, where θ is the zero element of E, 0<β<1, 0<η<1 and a (t) is allowed to change sign on [0, 1]. As an application, we also give one example to demonstrate our results.
Banach space, Positive solution, Fixed point, Three-point boundary value problems
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