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Multiple positive solution to boundary value problems for a coupled systems of nonlinear semipositone fractional differential equations

机译:非线性半径分数微分方程耦合系统边值问题的多个正解

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In this paper, we considered some new existence results for the existence of solutions for a class of boundary value problem of semipositone nonlinear fractional coupled differential equation involving the Riemann-Liouville's fractional derivative. While the nonlinear terms being continuous and semipositive, we derive an interval of the eigenvalue parameter λ such that any λ lying in this interval, the semipositive boundary value problem has multiple positive solutions. Some examples are also given to illustrate the main results.
机译:在本文中,我们考虑了存在涉及riemann-liouville分数衍生物的半径非线性分数耦合微分方程的一类边值问题的解决方案的一些新的存在结果。虽然非线性术语是连续的和半数,但是我们导出了特征值参数λ的间隔,使得任何λ在该间隔中躺着,半态边值问题具有多个正解。还给出了一些例子来说明主要结果。

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