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akaturk Akademik ölçüm

Makale detayı · 2021

A New Approach for the Fractional Integral Operator in Time Scales with Variable Exponent Lebesgue Spaces

Dergi

Fractal and Fractional

ISSN 2504-3110

YÖKSİS OpenAlex Açık erişim · gold SJR Q2 JCR Q1 Atıf 11 Yüzdelik 89.2% FWCI 2.59
Yıl
2021
Tür
article

Veri kaynağı ayrımı

  • YÖKSİS YÖKSİS makale kaydı
  • YÖKSİS dergi adı Fractal and Fractional
  • Katalog eşleşmesi (ISSN) Fractal and Fractional
  • OpenAlex OpenAlex zenginleştirmesi (özet, atıf, konular)

Özet

OpenAlex · İngilizce

Integral equations and inequalities have an important place in time scales and harmonic analysis. The norm of integral operators is one of the important study topics in harmonic analysis. Using the norms in different variable exponent spaces, the boundedness or compactness of the integral operators are examined. However, the norm of integral operators on time scales has been a matter of curiosity to us. In this study, we prove the equivalence of the norm of the restricted centered fractional maximal diamond-α integral operator Ma,δc to the norm of the centered fractional maximal diamond-α integral operator Mac on time scales with variable exponent Lebesgue spaces. This study will lead to the study of problems such as the boundedness and compactness of integral operators on time scales.

Konular

Atıflar

OpenAlex cited_by_count. WoS veya Scopus atıf sayısı değildir; o kaynaklar için ayrı kolon yoktur.

11 atıf

OpenAlex cited_by_count (önbellek / veritabanı)

Yazarlar

  1. LÜTFİ AKIN MARDİN ARTUKLU ÜNİVERSİTESİ