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A THEOREM OF THE STECKIN AND LEINDLER TYPE CONNECTED WITH ABEL SUMMABILLITY OF FOURIER SERIES

A THEOREM OF THE STECKIN AND LEINDLER TYPE CONNECTED WITH ABEL SUMMABILLITY OF FOURIER SERIES bEMONSTRATIO MATHEMAT1CAVoLVmNo 2197JRoman TabeiskiA THEOREM OF THE STECKIN AND LEINDLER TYPE CONNECTEDWITH ABEL SUMMABILLITY OF FOURIER SERIES1. IntroductionLet'(1 4 p 4 oo) t e t h e c l a s s of a l l 2 ? r - p e r i o d i cr e a l - v a l u e d f u n c t i o n s L e b e s g u e - i n t e g r a b l e w i t h p - t h power[ e s s e n t i a l l y hounded i f p = o o j o v e r t h e i n t e r v a l < - j r , J T > .W r i t e L i n s t e a d of I C o n s i d e r t h e t r i g o n o m e t r i c F o u r i e rseriesoo^of a f u n c t i o nP r ( x ; f ) =-g-aQa0+ http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Demonstratio Mathematica de Gruyter

A THEOREM OF THE STECKIN AND LEINDLER TYPE CONNECTED WITH ABEL SUMMABILLITY OF FOURIER SERIES

Demonstratio Mathematica , Volume 8 (2): 12 – Apr 1, 1975

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Publisher
de Gruyter
Copyright
© by Roman Taberski
ISSN
0420-1213
eISSN
2391-4661
DOI
10.1515/dema-1975-0208
Publisher site
See Article on Publisher Site

Abstract

bEMONSTRATIO MATHEMAT1CAVoLVmNo 2197JRoman TabeiskiA THEOREM OF THE STECKIN AND LEINDLER TYPE CONNECTEDWITH ABEL SUMMABILLITY OF FOURIER SERIES1. IntroductionLet'(1 4 p 4 oo) t e t h e c l a s s of a l l 2 ? r - p e r i o d i cr e a l - v a l u e d f u n c t i o n s L e b e s g u e - i n t e g r a b l e w i t h p - t h power[ e s s e n t i a l l y hounded i f p = o o j o v e r t h e i n t e r v a l < - j r , J T > .W r i t e L i n s t e a d of I C o n s i d e r t h e t r i g o n o m e t r i c F o u r i e rseriesoo^of a f u n c t i o nP r ( x ; f ) =-g-aQa0+

Journal

Demonstratio Mathematicade Gruyter

Published: Apr 1, 1975

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