CONDENSATION RANK OF INJECTIVE BANACH SPACES

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Gazor Majid

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Seminar Paper

Paper Information

Seminar: ANNUAL IRANIAN MATHEMATICS CONFERENCE
Year:2012 | Issue:43

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Title

CONDENSATION RANK OF INJECTIVE BANACH SPACES

Author(s)

Gazor Majid | Issue Writer Certificate

Keywords

CONDENSATION RANK

INJECTIVE BANACH SPACE

BOREL DERIVATIVE

Abstract

THE CONDENSATION RANK ASSOCIATES ANY TOPOLOGICAL SPACE WITH A UNIQUE ORDINAL NUMBER. IN THIS PAPER WE PROVE THAT THE CONDENSATION RANK OF ANY INFINITE DIMENSIONAL INJECTIVE BANACH SPACE IS EQUAL TO OR GREATER THAN THE FIRST UNCOUNTABLE ORDINAL NUMBER. TECHNIQUES AND THE PROOFS ARE ALL ELEMENTARY.

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Cite

APA: Copy

Gazor, Majid. (2012). CONDENSATION RANK OF INJECTIVE BANACH SPACES. ANNUAL IRANIAN MATHEMATICS CONFERENCE. SID. https://sid.ir/paper/925342/en

Vancouver: Copy

Gazor Majid. CONDENSATION RANK OF INJECTIVE BANACH SPACES. 2012. Available from: https://sid.ir/paper/925342/en

IEEE: Copy

Majid Gazor, “CONDENSATION RANK OF INJECTIVE BANACH SPACES,” presented at the ANNUAL IRANIAN MATHEMATICS CONFERENCE. 2012, [Online]. Available: https://sid.ir/paper/925342/en

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