AN ANTI-PERIODIC CAPUTO q-FRACTIONAL BOUNDARY VALUE PROBLEM WITH A p-LAPLACIAN OPERATOR

Bahaa El-Din Abdallah; T. Abdeljawad

doi:10.1501/Commua1_0000000714

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AN ANTI-PERIODIC CAPUTO q-FRACTIONAL BOUNDARY VALUE PROBLEM WITH A p-LAPLACIAN OPERATOR

Journal article

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AN ANTI-PERIODIC CAPUTO q-FRACTIONAL BOUNDARY VALUE PROBLEM WITH A p-LAPLACIAN OPERATOR

Bahaa El-Din Abdallah and T. Abdeljawad

Communications Series A1 Mathematics & Statistics, Vol.63(2), pp.91-99

01/01/2014

DOI: https://doi.org/10.1501/Commua1_0000000714

Abstract

Mathematics

Physical Sciences

Science & Technology

This paper studies the existence of solutions for an anti-periodic boundary value problem for the q-fractional p-Laplacian equation. The existence result depends on Leray-Schaefer's Fixed Point Theorem.

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Title: AN ANTI-PERIODIC CAPUTO q-FRACTIONAL BOUNDARY VALUE PROBLEM WITH A p-LAPLACIAN OPERATOR
Creators - without role: Bahaa El-Din Abdallah
T. Abdeljawad
Publication Details: Communications Series A1 Mathematics & Statistics, Vol.63(2), pp.91-99
Publisher: Ankara Univ, Fac Sci
Number of pages: 9
Identifiers: 9927065908331
Academic Unit: Prince Sultan University
Language: English
Resource Type: Journal article