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Existence of Solution, Filippov’s Theorem and Compactness of the Set of Solutions for a Third-Order Differential Inclusion with Three- Point Boundary Conditions

机译:具有三点边界条件的三阶微分包含解的存在性,Filippov定理和解集的紧致性

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In this paper, we study a third-order differential inclusion with three-point boundary conditions. We prove the existence of a solution under convexity conditions on the multi-valued right-hand side; the proof is based on a nonlinear alternative of Leray-Schauder type. We also study the compactness of the set of solutions and establish some Filippov’s- type results for this problem.
机译:在本文中,我们研究了具有三点边界条件的三阶微分包含。我们证明了在多值右侧凸性条件下解的存在性;该证明基于Leray-Schauder类型的非线性替代。我们还研究了这套解决方案的紧凑性,并为该问题建立了一些Filippov的结果。

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