Modules and Bounded Linear Operators
Author(s) -
Muna Arif Jasim,
Manal Ali
Publication year - 2016
Publication title -
journal of al-nahrain university-science
Language(s) - English
Resource type - Journals
eISSN - 2519-0881
pISSN - 1814-5922
DOI - 10.22401/jnus.19.1.19
Subject(s) - bounded function , bounded operator , mathematics , linear operators , product (mathematics) , operator (biology) , space (punctuation) , operator space , finite rank operator , continuous linear operator , pure mathematics , discrete mathematics , algebra over a field , computer science , mathematical analysis , banach space , geometry , biochemistry , chemistry , repressor , transcription factor , gene , operating system
An associated R-module of T, which is denoted by V_(T,T^* ) is given, Where V is an inner product space and T is bounded linear operator on V. We study in this paper properties of T which effects V_(T,T^* ) and conversely.
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