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ON SOME PROPERTYES OF A(G) SPACE

Year 2011, Volume: 6 Issue: 3, 85 - 90, 01.04.2011

Abstract

In this study, an A(G) space is defined by supposing that G is local compact Abel group. This space is normed and it is, then showed that the space is a Banach space. Let S be the set of simple functions defined on G. It is prove that B(SXS) is dense in A(G) . Also, inclusion properties of A(G) space are investigated by using variaton of indices.

A(G) UZAYININ BAZI ÖZELLYKLERY

Year 2011, Volume: 6 Issue: 3, 85 - 90, 01.04.2011

Abstract

Bu makalede G lokal kompakt bir Abel grubu olmak üzere bir A(G) uzayy tanymlandy. Daha sonra bu uzay bir norm ile donatylarak, bu norma göre bir Banach uzayy oldu?u gösterildi. Ayryca S, G üzerinde tanymly basit fonksiyonlaryn kümesi olmak üzere B(SXS) kümesinin A(G) uzayynda her yerde yo?un oldu?u gösterildi. Yine indislerin de?i?meleri durumunda A(G) uzaylarynyn kapsama özellikleri incelendi.

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Details

Primary Language Turkish
Journal Section Physics
Authors

Hakan Avcı This is me

Publication Date April 1, 2011
Published in Issue Year 2011 Volume: 6 Issue: 3

Cite

APA Avcı, H. (2011). A(G) UZAYININ BAZI ÖZELLYKLERY. Physical Sciences, 6(3), 85-90. https://doi.org/10.12739/10.12739
AMA Avcı H. A(G) UZAYININ BAZI ÖZELLYKLERY. Physical Sciences. April 2011;6(3):85-90. doi:10.12739/10.12739
Chicago Avcı, Hakan. “A(G) UZAYININ BAZI ÖZELLYKLERY”. Physical Sciences 6, no. 3 (April 2011): 85-90. https://doi.org/10.12739/10.12739.
EndNote Avcı H (April 1, 2011) A(G) UZAYININ BAZI ÖZELLYKLERY. Physical Sciences 6 3 85–90.
IEEE H. Avcı, “A(G) UZAYININ BAZI ÖZELLYKLERY”, Physical Sciences, vol. 6, no. 3, pp. 85–90, 2011, doi: 10.12739/10.12739.
ISNAD Avcı, Hakan. “A(G) UZAYININ BAZI ÖZELLYKLERY”. Physical Sciences 6/3 (April 2011), 85-90. https://doi.org/10.12739/10.12739.
JAMA Avcı H. A(G) UZAYININ BAZI ÖZELLYKLERY. Physical Sciences. 2011;6:85–90.
MLA Avcı, Hakan. “A(G) UZAYININ BAZI ÖZELLYKLERY”. Physical Sciences, vol. 6, no. 3, 2011, pp. 85-90, doi:10.12739/10.12739.
Vancouver Avcı H. A(G) UZAYININ BAZI ÖZELLYKLERY. Physical Sciences. 2011;6(3):85-90.