SUPERCYCLICITY WITH RESPECT TO A SEQUENCE ON SPECIAL SEQUENCE SPACES

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FOROUTAN SEDIGHEH; YOUSEFI BAHMAN; DOROODGAR JINALO

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Journal: JOURNAL OF MATHEMATICAL EXTENSION Year:2007 | Volume:1 | Issue:2 Page(s): 117-125

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Information Journal Paper

Title

SUPERCYCLICITY WITH RESPECT TO A SEQUENCE ON SPECIAL SEQUENCE SPACES

Author(s)

FOROUTAN SEDIGHEH | YOUSEFI BAHMAN | DOROODGAR JINALO | Issue Writer Certificate

Keywords

BANACH SPACE OF LAURENT SERIES ASSOCI- ATED WITH A SEQUENCE βQ2

SUPERCYCLIC VECTORQ2

SHIFT OPERATORQ2

Abstract

Let {b (n)}¥n = -¥ be a sequence of positive numbers such that b(0) =1 and let 1<p<¥. We consider the space of all formal Laurent series f (z) = S¥n=-¥ f^ (n) zn such thatS¥n=-¥|f^ (n) |p b (n)p<¥.We investigate the supercyclicity with respect to a sequence on the Banach spaces of formal Laurent series.

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APA: Copy

FOROUTAN, SEDIGHEH, YOUSEFI, BAHMAN, & DOROODGAR, JINALO. (2007). SUPERCYCLICITY WITH RESPECT TO A SEQUENCE ON SPECIAL SEQUENCE SPACES. JOURNAL OF MATHEMATICAL EXTENSION, 1(2), 117-125. SID. https://sid.ir/paper/240009/en

Vancouver: Copy

FOROUTAN SEDIGHEH, YOUSEFI BAHMAN, DOROODGAR JINALO. SUPERCYCLICITY WITH RESPECT TO A SEQUENCE ON SPECIAL SEQUENCE SPACES. JOURNAL OF MATHEMATICAL EXTENSION[Internet]. 2007;1(2):117-125. Available from: https://sid.ir/paper/240009/en

IEEE: Copy

SEDIGHEH FOROUTAN, BAHMAN YOUSEFI, and JINALO DOROODGAR, “SUPERCYCLICITY WITH RESPECT TO A SEQUENCE ON SPECIAL SEQUENCE SPACES,” JOURNAL OF MATHEMATICAL EXTENSION, vol. 1, no. 2, pp. 117–125, 2007, [Online]. Available: https://sid.ir/paper/240009/en

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