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Eigenvalue Problem and Unbounded Connected Branch of Positive Solutions to a Class of Singular Elastic Beam Equations

机译:一类奇异弹性梁方程的特征值问题和正解的无界连通分支

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This paper investigates the eigenvalue problem for a class of singular elastic beam equations where one end is simply supported and the other end is clamped by sliding clamps. Firstly, we establish a necessary and sufficient condition for the existence of positive solutions, then we prove that the closure of positive solution set possesses an unbounded connected branch which bifurcates from Our nonlinearity may be singular at and/or .
机译:本文研究了一类奇异弹性梁方程的特征值问题,该方程的一端简单地被支撑,而另一端被滑动夹具夹紧。首先,我们为正解的存在建立了充要条件,然后证明了正解集的闭合具有一个无界的连通分支,该分支与我们的非线性分叉为和或。

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