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• W2135364504 abstract "Suppose H is a Hilbert space and write ℒ( H ) for the set of all bounded linear operators on H . If T ∈ ℒ( H ) we write σ( T ) for the spectrum of T ; π 0 ( T ) for the set of eigenvalues of T ; and π 00 ( T ) for the isolated points of σ( T ) that are eigenvalues of finite multiplicity. If K is a subset of C , we write iso K for the set of isolated points of K . An operator T ∈ ℒ( H ) is said to be Fredholm if both T −1 (0) and T ( H ) ⊥ are finite dimensional. The index of a Fredholm operator T , denoted by index( T ), is defined by" @default.
• W2135364504 created "2016-06-24" @default.
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• W2135364504 date "1996-01-01" @default.
• W2135364504 modified "2023-10-16" @default.
• W2135364504 title "A spectral mapping theorem for the Weyl spectrum" @default.
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• W2135364504 doi "https://doi.org/10.1017/s0017089500031268" @default.
• W2135364504 hasPublicationYear "1996" @default.
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