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operator algebra
(redirected from Operator algebras)

   Also found in: Wikipedia 0.02 sec.
operator algebra [′äp·ə‚rād·ər ‚al·jə·brə]
(mathematics)
An algebra whose elements are functions and in which the multiplication of two elements ƒ andgis defined by composition; that is, (ƒg)(x) = (ƒ°g)(x) = ƒ[g(x)].


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Ringrose, Fundamentals of the Theory of Operator Algebras, Elementary Theory, New York, 1983.
He made a connection between operator algebras and knot theory," says Birman, whose work on "braids" provided an important link.
223 QA300 Originally published in the Japanese journal Sugaku and published here for expediency, these ten articles include such topics as operator algebras, operators in weighted Hardy spaces of functions on certain domains, and a little-known period of history of mathematical analysis.
 
 
 
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