TAUBERIAN THEOREMS FOR THE PRODUCT OF BOREL AND LOGARITHMIC METHODS OF SUMMABILITY
Abstract
Keywords
References
- Borwein, D., (1958), A logarithmic method of summability, J. Lond. Math. Soc., 33, pp. 212–220.
- Braha, N. L., (2016), A Tauberian theorem for the generalized N¨orlund-Euler summability method
- J. Inequal. Spec. Funct., 7 (4), pp. 137–142. C¸ anak ˙I., (2014), Some extended Tauberian theorems for (A)(k)(C, α) summability method, Acta Sci., Technol., 36 (4), pp. 679–683.
- C¸ anak, ˙I., Erdem, Y. and Totur, (2010), ¨U., Some Tauberian theorems for (A)(C, α) summability method, Math. Comput. Modelling, 52 (5-6), pp. 738–743.
- Erdem, Y. and C¸ anak, ˙I., (2016), A Tauberian theorem for the product of Abel and Ces`aro summa- bility methods, Georgian Math. J., 23 (3), pp. 343–350.
- Erdem, Y., C¸ anak, ˙I. and Allahverdiev, B., (2015), Two theorems on the product of Abel and Ces`aro summability methods, C. R. Acad. Bulg. Sci., 68 (3), pp. 287–294.
- Hardy, G. H., (1949), Divergent Series, Clarendon Press, Oxford.
- Ishiguro, K., (1963), Tauberian theorems concerning the summability methods of logarithmic type, Proc. Japan Acad., 39, pp. 156–159.
Details
Primary Language
English
Subjects
-
Journal Section
-
Authors
S. A. Sezer
This is me
Publication Date
March 1, 2019
Submission Date
-
Acceptance Date
-
Published in Issue
Year 2019 Volume: 9 Number: 1