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首页> 外文期刊>Dynamics of continuous, discrete & impulsive systems, Series A. Mathematical analysis >IMPULSIVE BOUNDARY VALUE PROBLEMS FOR DYNAMICAL INCLUSIONS ON TIME SCALES
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IMPULSIVE BOUNDARY VALUE PROBLEMS FOR DYNAMICAL INCLUSIONS ON TIME SCALES

机译:时间尺度上的动态包容性的脉冲边值问题

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In this paper, the authors investigate the existence of solutions of impulsive boundary value problems for second-order ordinary differential inclusions which admitting non-convex valued on right-hand function Some new results under weaker conditions are exhibited. The methods rely on a fixed point theorem for contraction multivalued maps due to Covitz and Nadler and Schaefer's fixed point theorem combined with lower semi-continuous multivalued operators with decomposable values
机译:在本文中,作者研究了二阶常微分包含项的脉冲边值问题解的存在性,这些二阶常微分包含项包含右函数上的非凸值,在弱条件下显示了一些新结果。由于Covitz和Nadler和Schaefer的不动点定理与具有可分解值的下半连续多值算子相结合,因此该方法依赖不动点定理来压缩多值映射

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