Contributions to Operator Theory in Spaces with an Indefinite Metric
Inbunden, Engelska, 1998
Av A. Dijksma, I. Gohberg, M. A. Kaashoek, Reinhard Mennicken, Heinz Langer, Aad Dijksma, Israel Gohberg
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- Utgivningsdatum1998-10-01
- SpråkEngelska
- SerieOperator Theory: Advances and Applications
- Antal sidor432
- FörlagBirkhauser Verlag AG
- EAN9783764360030
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- Heinz Langer and his work, A. Dijksma, I. Gohberg; on the spectra of some class of quadratic operator pencils, V. Adamyan, V. Pivovarchik; special realizations for Schur upper triangular operators, D. Alpay, Y. Peretz; on the defect of noncontractive operators in Krein spaces -a new formula and some applications, T. Ya et al; positive differential operators in the Krein space L2(Rn), B. Curgus, B. Najman; singular values of positive pencils and applications, R.L. Ellis et al; perturbations of Krein spaces preserving the nonsingularity of the critical point infinity, A. Fleige, B. Najman; an analysis of the block structure of jqq-inner functions, B. Fritzsche et al; selfadjoint extensions of the orthogonal sum of symmetric relations II, S. Hassi et al; some interpolation problems of Nevanlinna-Pick type - the Krein-Langer method, s. Hassi et al; on the spectral representation for singular selfadjoint boundary eigenvalue problems, D. Hinton, A. Schneider; some characteristics of a linear manifold in a Krein space and their applications, E.I. Iokvidow; riggings and relatively from bounded perturbations of nonnegative operators in Krein spaces, P. Jonas; norm bounds for Volterra integral operators and time-varying linear systems with finite horizon, M.A. Kaashoek, A.C.M. Ran; the numerical range of selfadjoint matrix polynomials, P. Lancaster et al; spectral properties of a matrix polynomial connected with a component of its numerical range, A. Markus et al; Lyapunov stability of a multiplication operator perturbed by a Volterra operator, S. Naboko, C. Tretter; Multiplicative perturbations of positive operators in Krein spaces, B. Najman, K. Veselic; on the number of negative squares of certain functions, Z. Sasvari; factorization of elliptic pencils and the Mandelstam hypothesis, A.A. Shkalikov; an inductive limit procedure within the quantum harmonic oscillator, F.H. Szafraniec; canonical systems with a semibounded spectrum, H. Winkler.