Multiplier algebra
In mathematics, the multiplier algebra, denoted by M(A), of a C*-algebra A is a unital C*-algebra that is the largest unital C*-algebra that contains A as an ideal in a "non-degenerate" way. It is the noncommutative generalization of Stone–Čech compactification. Multiplier algebras were introduced by . For example, if A is the C*-algebra of compact operators on a separable Hilbert space, M(A) is B(H), the C*-algebra of all bounded operators on H.
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Multiplier algebra
In mathematics, the multiplier algebra, denoted by M(A), of a C*-algebra A is a unital C*-algebra that is the largest unital C*-algebra that contains A as an ideal in a "non-degenerate" way. It is the noncommutative generalization of Stone–Čech compactification. Multiplier algebras were introduced by . For example, if A is the C*-algebra of compact operators on a separable Hilbert space, M(A) is B(H), the C*-algebra of all bounded operators on H.
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Die Multiplikatorenalgebra, in ...... ne C*-Algebra mit Einselement.
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In mathematics, the multiplier ...... of all bounded operators on H.
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Gert K.
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m/m130260
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last
Pedersen
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title
Multipliers of C*-algebras
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Die Multiplikatorenalgebra, in ...... ne C*-Algebra mit Einselement.
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In mathematics, the multiplier ...... of all bounded operators on H.
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Multiplier algebra
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Multiplikatorenalgebra
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