[KSCI] Korea Science Citation Index Service

Cho, Kyugeun (Bankmok College of Basic Studies Myong Ji University)
Lee, Chongsung (Department of Mathematics education Inha University)

Publication Information

Abstract

In this paper, we define the alternate forms of property ( $A_{\kappa}$ ) and study their implications.

Keywords

uniformly convexity; Banach-Saks property; alternate signs ( $A_{\kappa}$ ) property;

Citations & Related Records

1	A. Baernstein, On reflexivity and summability, Studia Math. 42 (1972), 91{94. DOI
2	K.G. Cho and C.S. Lee, Alternate signs averaging properties in Banach space, J. Appl. Math. Comput. 16 (2004), 497-507.
3	S. Guerre-Delabriere, Classical Sequences in Banach space, Monogr. Textbooks Pure Appl. Math. 166, 1992.
4	S. Kakutani, Weak convergence in uniformly convex spaces, Tohoku Math. J. 45 (1938), 188-193.
5	C.S. Lee and K.G. Cho, Some Geometric Property of Banach space-Property ( $C_k$ ), Korean J. Math. 17 (2009), 237-244.
6	T. Nishiura and D. Waterman, Reflexivity and summability, Studia Math. 23 (1963), 53-57. DOI
7	J.R. Partington, On the Banach-Saks property, Math. Proc. Cambridge Philos. Soc. 82 (1977), 369-374. DOI
8	C.J. Seifert, The dual of Baernstein's space and the Banach-Saks property, Bull. Acad. Polon. Sci. Ser. Sci. Math. Astronom. Phys. 26 (1978), 237-239.

KSCI