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References
REFERENCES
(1)
(1)Mohanty, R. and Nanda, M.The summability (L) of the differentiated Fourier series. Quart. J. Math. Oxford (2), 311 (1962), 40–44.CrossRefGoogle Scholar
(2)
(2)Nanda, M.The summability (L) of the Fourier series and the first differentiated series. Quart. J. Math. Oxford (2), 13 (1962), 229–234.CrossRefGoogle Scholar
(3)
(3)Hsiang, F. C.Summability (L) of the Fourier series. Bull. Amer. Math. Soc.. 67 (1961), 150–153.CrossRefGoogle Scholar
(4)
(4)Borwein, P.A logarithmic method of summabilityJ. London Math. Soc.33 (1958), 212–220.CrossRefGoogle Scholar
(5)
(5)Rangachri, M. S.A generalization of Abel-type sumniability methods for functions. Indian J. Math.7 (1965), 17–23 and a correction given in Indian J. Math. 8 (1966), 97.Google Scholar
(6)
(6)Hardy, G. H.Divergent series (Oxford, 1949).Google Scholar
(7)
(7)Hardy, G. H. and Wright, E. M.Theory of number, p. 350 (Oxford, 1938).Google Scholar
(8)
(8)Titchmarsh, E. C.Introduction to the theory of Fourier integrals (Oxford, 1937).Google Scholar
(9)
(9)Widder, P. V.The Laplace transform, p. 92 (Princeton, 1941).Google Scholar