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Titlebook: Operator Theory in Inner Product Spaces; Karl-Heinz F?rster,Peter Jonas,Carsten Trunk Conference proceedings 2007 Birkh?user Basel 2007 Ne

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發(fā)表于 2025-3-21 18:45:54 | 只看該作者 |倒序瀏覽 |閱讀模式
書目名稱Operator Theory in Inner Product Spaces
編輯Karl-Heinz F?rster,Peter Jonas,Carsten Trunk
視頻videohttp://file.papertrans.cn/703/702342/702342.mp4
概述Unique collection of reviewed contributions focussing on a variety of topics around Krein spaces and applications.Includes supplementary material:
叢書名稱Operator Theory: Advances and Applications
圖書封面Titlebook: Operator Theory in Inner Product Spaces;  Karl-Heinz F?rster,Peter Jonas,Carsten Trunk Conference proceedings 2007 Birkh?user Basel 2007 Ne
描述.This volume contains contributions written by participants of the 4th Workshop on Operator Theory in Krein Spaces and Applications, which was held at the TU Berlin, Germany, December 17 to 19, 2004. The workshop covered topics from spectral, perturbation and extension theory of linear operators and relations in inner product spaces, including spectral analysis of differential operators, the theory of generalized Nevanlinna functions and related classes of functions, spectral theory of matrix polynomials, and problems from scattering theory...Contributors: T.Ya. Azizov, J. Behrndt, V. Derkach, A. Fleige, K.-H. F?rster, S. Hassi, P. Jonas, M. Kaltenb?ck, I. Karabash, A. Kostenko, H. Langer, A. Luger, C. Mehl, B. Nagy, H. Neidhart, V. Pivovarchik, J. Rehberg, L. Rodman, A. Sandovici, H. de Snoo, L.I. Soukhotcheva, C. Trunk, H. Winkler, H. Woracek.
出版日期Conference proceedings 2007
關鍵詞Nevanlinna theory; Operator theory; complex analysis; functional analysis; inner product space
版次1
doihttps://doi.org/10.1007/978-3-7643-8270-4
isbn_ebook978-3-7643-8270-4Series ISSN 0255-0156 Series E-ISSN 2296-4878
issn_series 0255-0156
copyrightBirkh?user Basel 2007
The information of publication is updating

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0255-0156 erkach, A. Fleige, K.-H. F?rster, S. Hassi, P. Jonas, M. Kaltenb?ck, I. Karabash, A. Kostenko, H. Langer, A. Luger, C. Mehl, B. Nagy, H. Neidhart, V. Pivovarchik, J. Rehberg, L. Rodman, A. Sandovici, H. de Snoo, L.I. Soukhotcheva, C. Trunk, H. Winkler, H. Woracek.978-3-7643-8270-4Series ISSN 0255-0156 Series E-ISSN 2296-4878
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Asymptotic Expansions of Generalized Nevanlinna Functions and their Spectral Properties,os and poles of nonpositive type of the function .. The main results in this paper arise from the explicit construction of maximal Jordan chains in the root subspace R.(. .) of the so-called generalized Friedrichs extension. A classification of maximal Jordan chains is introduced and studied in anal
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A Necessary Aspect of the Generalized Beals Condition for the Riesz Basis Property of Indefinite Stign at 0 we discuss the question whether the eigenfunctions form a Riesz basis of the Hilbert space . .[?1, 1]. In the nineties the sufficient so called generalized one hand Beals condition was found for this Riesz basis property. Now using a new criterion of Parfyonov we show that already the old a
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On Reducible Nonmonic Matrix Polynomials with General and Nonnegative Coefficients,ons are given for the existence of right roots, if the coefficient operators have lower block triangular representations. In the finite-dimensional case we consider (in a certain sense, entrywise) nonnegative coefficient matrices in the general (reducible) case, and extend several earlier results fr
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On Exceptional Extensions Close to the Generalized Friedrichs Extension of Symmetric Operators, class .. then it is known that all except one of the .-functions of . belong to .., too. In this note the situation that the given .-function does not belong to the class .. is considered. If . ∈ .., i.e., if the restriction of the spectral measure of . on the positive or the negative axis correspo
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On the Spectrum of the Self-adjoint Extensions of a Nonnegative Linear Relation of Defect One in a set of such an extension . is not empty, . has a so-called exceptional eigenvalue .. For . ≠ 0, ∞ this means that . is an eigenvalue in the open upper half-plane, or a positive eigenvalue with a nonpositive eigenvector, or a negative eigenvalue with a nonnegative eigenvector. In this paper we study
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