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• W2058782012 abstract "We consider a closed densely defined linear operatorT in a Hilbert spaceE, and assume the existence ofξ 0 ∈ϱ(T) such thatK = (T -ξ 0 I)-1 is compact and the existence ofp>0 such thats n (K)=o((n −1/p)), whereS n (K) denotes the sequence of non-zero eigenvalues of the compact hermitian operator $$sqrt {K*K} $$ . In this work, sufficient conditions (announced in [1]) are introduced to assure that the closed subspace ofE spanned by the generalized eigenvectors ofT coincides withE. These conditions are in particular verified by a family of non-self-adjoint operators arising in reggeon's field theory." @default.
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• W2058782012 date "1993-09-01" @default.
• W2058782012 modified "2023-09-26" @default.
• W2058782012 title "Densité des vecteurs propres généralisés d'une classe d'opérateurs compacts non auto-adjoints et applications" @default.
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• W2058782012 doi "https://doi.org/10.1007/bf02096736" @default.
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