Add to ORKGThe theory of summability has many uses throughout analysis and applied mathematics. Engineers and physicists working with Fourier series or analytic continuation will also find the concepts of summability theory valuable to their research. The concepts of summability have been extended to the sequences of fuzzy numbers and also to the theorems of ergodic theory. This e-book explains various aspects of summability and demonstrates applications in a coherent manner. The content can readily serve as a useful series of lecture notes on the subject. This e-book comprises of 8 chapters startin
ABSTRACT. A theorem concerning some new absolute summability method is proved. Many other results, s...
International Conference of Numerical Analysis and Applied Mathematics, ICNAAM 2017 --25 September 2...
This paper analyses how the extended geometric series behaves on the computation of various parts of...
In creating this book, the authors' intent was to provide graduate students, researchers, physicists...
This book develops the foundations of "summability calculus", which is a comprehensive theory of fra...
This book presents results about certain summability methods, such as the Abel method, the Norlund m...
In this study we compare Cesàro and Euler weighted mean methods of summability of sequences of fuzzy...
This is the second, completely revised and expanded edition of the author’s first book, covering num...
This short monograph is the first book to focus exclusively on the study of summability methods, whi...
We extend Lambert and zeta summability methods to space of fuzzy numbers and prove Tauberian theorem...
We define logarithmic summability method for sequences of fuzzy numbers and prove theorems dealing w...
Some recent results on a general summability method, on the so-called θ-summability is summarized. N...
We extend Lambert and zeta summability methods to space of fuzzy numbers and prove Tauberian theorem...
AbstractThe notation ∑k∣nf(k) means the finite sum of all numbers f(k) as k ranges over the integers...
In this paper we establish a Tauberian condition under which convergence follows from Hölder summabi...
ABSTRACT. A theorem concerning some new absolute summability method is proved. Many other results, s...
International Conference of Numerical Analysis and Applied Mathematics, ICNAAM 2017 --25 September 2...
This paper analyses how the extended geometric series behaves on the computation of various parts of...
In creating this book, the authors' intent was to provide graduate students, researchers, physicists...
This book develops the foundations of "summability calculus", which is a comprehensive theory of fra...
This book presents results about certain summability methods, such as the Abel method, the Norlund m...
In this study we compare Cesàro and Euler weighted mean methods of summability of sequences of fuzzy...
This is the second, completely revised and expanded edition of the author’s first book, covering num...
This short monograph is the first book to focus exclusively on the study of summability methods, whi...
We extend Lambert and zeta summability methods to space of fuzzy numbers and prove Tauberian theorem...
We define logarithmic summability method for sequences of fuzzy numbers and prove theorems dealing w...
Some recent results on a general summability method, on the so-called θ-summability is summarized. N...
We extend Lambert and zeta summability methods to space of fuzzy numbers and prove Tauberian theorem...
AbstractThe notation ∑k∣nf(k) means the finite sum of all numbers f(k) as k ranges over the integers...
In this paper we establish a Tauberian condition under which convergence follows from Hölder summabi...
ABSTRACT. A theorem concerning some new absolute summability method is proved. Many other results, s...
International Conference of Numerical Analysis and Applied Mathematics, ICNAAM 2017 --25 September 2...
This paper analyses how the extended geometric series behaves on the computation of various parts of...