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Classical summability theory
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Classical summability theory
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Classical summability theory/ by P.N. Natarajan.
作者:
Natarajan, P.N.
出版者:
Singapore :Springer Singapore : : 2017.,
面頁冊數:
xi, 130 p. :ill., digital ; : 24 cm.;
Contained By:
Springer eBooks
標題:
Summability theory. -
電子資源:
http://dx.doi.org/10.1007/978-981-10-4205-8
ISBN:
9789811042058
Classical summability theory
Natarajan, P.N.
Classical summability theory
[electronic resource] /by P.N. Natarajan. - Singapore :Springer Singapore :2017. - xi, 130 p. :ill., digital ;24 cm.
This book presents results about certain summability methods, such as the Abel method, the Norlund method, the Weighted mean method, the Euler method and the Natarajan method, which have not appeared in many standard books. It proves a few results on the Cauchy multiplication of certain summable series and some product theorems. It also proves a number of Steinhaus type theorems. In addition, it introduces a new definition of convergence of a double sequence and double series and proves the Silverman-Toeplitz theorem for four-dimensional infinite matrices, as well as Schur's and Steinhaus theorems for four-dimensional infinite matrices. The Norlund method, the Weighted mean method and the Natarajan method for double sequences are also discussed in the context of the new definition. Divided into six chapters, the book supplements the material already discussed in G.H.Hardy's Divergent Series. It appeals to young researchers and experienced mathematicians who wish to explore new areas in Summability Theory.
ISBN: 9789811042058
Standard No.: 10.1007/978-981-10-4205-8doiSubjects--Topical Terms:
867471
Summability theory.
LC Class. No.: QA295
Dewey Class. No.: 515.243
Classical summability theory
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This book presents results about certain summability methods, such as the Abel method, the Norlund method, the Weighted mean method, the Euler method and the Natarajan method, which have not appeared in many standard books. It proves a few results on the Cauchy multiplication of certain summable series and some product theorems. It also proves a number of Steinhaus type theorems. In addition, it introduces a new definition of convergence of a double sequence and double series and proves the Silverman-Toeplitz theorem for four-dimensional infinite matrices, as well as Schur's and Steinhaus theorems for four-dimensional infinite matrices. The Norlund method, the Weighted mean method and the Natarajan method for double sequences are also discussed in the context of the new definition. Divided into six chapters, the book supplements the material already discussed in G.H.Hardy's Divergent Series. It appeals to young researchers and experienced mathematicians who wish to explore new areas in Summability Theory.
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