Title : Some aspects on recent development of summability theory and its applications to fourier series

Type of Material: Thesis
Title: Some aspects on recent development of summability theory and its applications to fourier series
Researcher: Majhi, Bhairaba Kumar
Guide: Misra, Mahendra
Samanta, Padmanava
Department: Department of Mathematics
Publisher: Berhampur University, Berhampur
Place: Berhampur
Year: 2018
Language: English
Subject: Mathematics
Physical Sciences
Mathematical Sciences
Physical and Basic Sciences
Dissertation/Thesis Note: PhD; Department of Mathematics, Berhampur University, Berhampur, Berhampur; 2018
Fulltext: Shodhganga

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035__|a(IN-AhILN)th_464301
040__|dIN-AhILN|aBRMP_760007
041__|aeng
100__|eResearcher|aMajhi, Bhairaba Kumar
110__|aDepartment of Mathematics|0U-0350|dBerhampur|bBerhampur University, Berhampur|ein
245__|aSome aspects on recent development of summability theory and its applications to fourier series
260__|aBerhampur|c2018|bBerhampur University, Berhampur
300__|a138 p.|dDVD
502__|cDepartment of Mathematics, Berhampur University, Berhampur, Berhampur|d2018|bPhD
518__|oDate of Award|d2020
518__|d2013|oDate of Registration
518__|d2018|oDate of Completion
520__|aThe thesis entitled SOME ASPECTS ON RECENT DEVELOPMENT OF SUMMABILITY THEORY AND ITS APPLICATIONS TO FOURIER SERIES under the joint supervision of Dr. Mahendra Misra and Dr.Padmanava Samanta, is embodied with seven chapters. The first chapter is the introduction and literature survey on the related work where the background literature has been described briefly in the light of which the investigation of the author have been presented in the subsequent chapters. Chapter 2 to Chapter 7 deals with the contribution of the author in the field of summability theory and its application to Fourier series. The bibliography section and the information about the research publications of the papers are presented at the end. The chapter wise summary of the proposed work is given below: Bernestein, Alexits, Sahney and Goel, Chandra and several others have determined the degree of approximation of the Fourier series of the function f and#61646;Lipand#61537; by and#61480; and#61481; and#61480; and#61481; and#61480; and#614
650__|aMathematical Sciences|2UGC
650__|aPhysical and Basic Sciences|2AIU
653__|aMathematics
653__|aPhysical Sciences
700__|aMisra, Mahendra|eGuide
700__|aSamanta, Padmanava|eGuide
856__|uhttp://shodhganga.inflibnet.ac.in/handle/10603/476691|yShodhganga
905__|afromsg

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