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Singular and regular second order φ-Laplacian equations on the half-line with functional boundary conditions

机译:具有函数边界条件的半线上的奇异和正则二阶φ-Laplacian方程

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Abstract: This paper is concerned with the existence of bounded or unbounded solutions to regular and singular second order boundary value problem on the half-line with functional boundary conditions. These functional boundary conditions generalize the usual boundary assumptions and may be applied to a broad number of cases, such as, nonlocal, integro-differential, with delays, with maximum or minimum arguments... The arguments are based on the Schauder fixed point theorem and lower and upper solutions method.
机译:摘要:本文关注具有函数边界条件的半线上正则和奇异二阶边值问题的有界或无界解的存在。这些功能性边界条件可以概括通常的边界假设,并且可以应用于多种情况,例如非局部,整数微分,有延迟,具有最大或最小自变量...自变量基于Schauder不动点定理和上下解决方法。

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