Positive Solutions for BVP of Fractional Differential Equation with Integral Boundary Conditions

المؤلفون المشاركون

Li, Min
Zhao, Ya-Hong
Sun, Jian-Ping

المصدر

Discrete Dynamics in Nature and Society

العدد

المجلد 2020، العدد 2020 (31 ديسمبر/كانون الأول 2020)، ص ص. 1-7، 7ص.

الناشر

Hindawi Publishing Corporation

تاريخ النشر

2020-04-23

دولة النشر

مصر

عدد الصفحات

7

التخصصات الرئيسية

الرياضيات

الملخص EN

In this paper, we consider a class of boundary value problems of nonlinear fractional differential equation with integral boundary conditions.

By applying the monotone iterative method and some inequalities associated with Green’s function, we obtain the existence of minimal and maximal positive solutions and establish two iterative sequences for approximating the solutions to the above problem.

It is worth mentioning that these iterative sequences start off with zero function or linear function, which is useful and feasible for computational purpose.

An example is also included to illustrate the main result of this paper.

نمط استشهاد جمعية علماء النفس الأمريكية (APA)

Li, Min& Sun, Jian-Ping& Zhao, Ya-Hong. 2020. Positive Solutions for BVP of Fractional Differential Equation with Integral Boundary Conditions. Discrete Dynamics in Nature and Society،Vol. 2020, no. 2020, pp.1-7.
https://search.emarefa.net/detail/BIM-1153330

نمط استشهاد الجمعية الأمريكية للغات الحديثة (MLA)

Li, Min…[et al.]. Positive Solutions for BVP of Fractional Differential Equation with Integral Boundary Conditions. Discrete Dynamics in Nature and Society No. 2020 (2020), pp.1-7.
https://search.emarefa.net/detail/BIM-1153330

نمط استشهاد الجمعية الطبية الأمريكية (AMA)

Li, Min& Sun, Jian-Ping& Zhao, Ya-Hong. Positive Solutions for BVP of Fractional Differential Equation with Integral Boundary Conditions. Discrete Dynamics in Nature and Society. 2020. Vol. 2020, no. 2020, pp.1-7.
https://search.emarefa.net/detail/BIM-1153330

نوع البيانات

مقالات

لغة النص

الإنجليزية

الملاحظات

Includes bibliographical references

رقم السجل

BIM-1153330