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Uniqueness of iterative positive solutions for the singular fractional differential equations with integral boundary conditions

机译:具有积分边界条件的奇异分数阶微分方程迭代正解的唯一性

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The uniqueness of positive solution for a class of singular fractional differential system with integral boundary conditions is considered in this paper and many types of equation system are contained in this equation system because there are many parameters which can be changeable in this equation system. The fractional orders are involved in the nonlinearity of the boundary value problem and the nonlinearity is allowed to be singular in regard to not only time variable but also space variable. The existence of uniqueness of positive solution is mainly obtained by fixed point theorem of mixed monotone operator and the positive solution of equation system is dependent on λ. An iterative sequence and convergence rate are given which are important for practical application and an example is given to demonstrate the validity of our main results.
机译:本文考虑一类具有积分边界条件的奇异分数阶微分系统正解的唯一性,因为该方程系统中有许多参数可以改变,所以该方程系统包含许多类型的方程组。分数阶涉及边界值问题的非线性,并且非线性不仅在时间变量方面而且在空间变量方面都可以是奇异的。正解唯一性的存在主要是由混合单调算子的不动点定理得到的,方程组的正解取决于λ。给出了对实际应用很重要的迭代序列和收敛速度,并举例说明了我们主要结果的有效性。

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