Existence of solutions for impulsive anti-periodic boundary value problems of fractional order

Ahmad B.; Nieto J.J.

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Existence of solutions for impulsive anti-periodic boundary value problems of fractional order

机译：分数阶脉冲反周期边值问题解的存在性

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摘要

In this paper, we prove the existence of solutions for impulsive differential equations of fractional order q ∈ (1, 2] with anti-periodic boundary conditions in a Banach space. Our study is based on the contraction mapping principle and Krasnoselskii's fixed point theorem.

机译：本文证明了在Banach空间中具有反周期边界条件的分数阶q∈（1，2）脉冲微分方程解的存在，我们的研究是基于压缩映射原理和Krasnoselskii不动点定理的。

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《Taiwanese journal of mathematics》 |2011年第3期|共13页
作者
Ahmad B.; Nieto J.J.;
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正文语种 eng
中图分类数学;
关键词
Anti-periodic boundary conditions; Existence; Fixed point theorem; Fractional differential equations; Impulse;

机译：反周期边界条件;存在性;不动点定理;分数阶微分方程;脉冲;

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3. Existence of solutions for impulsive anti-periodic boundary value problems of fractional order [J] . Ahmad B., Nieto J.J. Taiwanese journal of mathematics . 2011,第3期

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4. Existence result to boundary value problem for fractional differential equations with anti-periodic boundary conditions [C] . Wenxue Zhou, Haizhong Liu International congress on mathematical biology;ICMB2011 . 2011

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6. Existence and Uniqueness Theorems for Impulsive Fractional Differential Equations with the Two-Point and Integral Boundary Conditions [O] . M. J. Mardanov, N. I. Mahmudov, Y. A. Sharifov -1

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7. Existence results for impulsive fractional -difference equations with anti-periodic boundary conditions [O] . 2016

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Existence of solutions for impulsive anti-periodic boundary value problems of fractional order

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