L^1-CONVERGENCE OF XHEVAT MODIFIED SUMS IN TWO DIMENSIONS

Sandeep Kaur Chouhan; Jatinderdeep Kaur; S.S. Bhatia

Sandeep Kaur Chouhan School of Mathematics, Thapar Institute of engineering and technology, Patiala, Patiala-147001, Punjab, INDIA

Jatinderdeep Kaur School of Mathematics, Thapar Institute of engineering and technology, Patiala, Patiala-147001, Punjab, INDIA

S.S. Bhatia School of Mathematics, Thapar Institute of engineering and technology, Patiala, Patiala-147001, Punjab, INDIA

Volume 15, Issue 1 Pages 97-118 April 10, 2019 215 downloads

Article overview

Abstract

In this paper, X.Z. Krasniqi modied trigonometric sine sum is extended from one dimension to two dimension and the integrability and L¹ - convergence of double cosine series under new coeffcients of numerical sequences has been studied.

Keywords and Phrases

Dirichlet kernelFejer kernelIntegrabilityL1- convergencedouble trigonometric series.

AMS Subject Classification

42A16, 42A20, 42A32

Reference information

How to Cite

Sandeep Kaur Chouhan, Jatinderdeep Kaur, S.S. Bhatia (2019). L^1-CONVERGENCE OF XHEVAT MODIFIED SUMS IN TWO DIMENSIONS. South East Asian Journal of Mathematics and Mathematical Sciences, 15(1), 97-118.

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