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Existence theorems of periodic solutions for a class of damped vibration problems

机译:一类阻尼振动问题周期解的存在性定理

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In the present paper, we research the following damped vibration problem {u(t) + g(t)u(t) = del F(t,u(t)) a.e. t is an element of [0,T] u(0) - u(T) = u(0) - u(T) = 0, (1.1) where T > 0, g subset of L-infinity(0, T; R), G(t) = integral(t)(0) g(s)ds, G(T) = 0 and F: [0,T] x R-N > R. The variational principle is given, and three existence theorems for periodic solutions are obtained. (C) 2008 Elsevier Inc. All rights reserved.
机译:在本文中,我们研究以下阻尼振动问题{u(t)+ g(t)u(t)= del F(t,u(t))a.e. t是[0,T] u(0)-u(T)= u(0)-u(T)= 0,(1.1)的元素,其中T> 0,L-infinity(0,T ; R),G(t)=积分(t)(0)g(s)ds,G(T)= 0并且F:[0,T] x RN> R.给出了变分原理,并且存在三个获得了周期解的定理。 (C)2008 Elsevier Inc.保留所有权利。

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