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100%: Moshe S. Livsic; Leonid L. Waksman: Commuting Nonselfadjoint Operators in Hilbert Space : Two Independent Studies (ISBN: 9783540478775) in Englisch, auch als eBook.Nur diese Ausgabe anzeigen…
100%: Livsic, Moshe S. and Waksman, Leonid L.: Commuting Nonselfadjoint Operators in Hilbert Space: Two Independent Studies (Lecture Notes in Mathematics 1272) (ISBN: 9783540183167) 1987, in Englisch, Taschenbuch.Nur diese Ausgabe anzeigen…
87%: Moshe S. Livsic, Leonid L. Waksman: Commuting Nonselfadjoint Operators in Hilbert Space (Lecture Notes in Mathematics, Vol 1272) (ISBN: 9780387183169) 1987, Springer-Verlag, in Englisch, Band: 1272, Taschenbuch.Nur diese Ausgabe anzeigen…
Commuting Nonselfadjoint Operators in Hilbert Space : Two Independent Studies
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Commuting Nonselfadjoint Operators in Hilbert Space: Two Independent Studies
DE PB NWISBN: 9783540183167 bzw. 3540183167, in Deutsch, Springer, Taschenbuch, neu.
Von Händler/Antiquariat, BuySomeBooks [52360437], Las Vegas, NV, U.S.A.
Paperback. 118 pages. Dimensions: 9.2in. x 6.1in. x 0.3in.Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M. S. Livsic: Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts. Such investigations have been carried out in two directions. One of them, presented by L. L. Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M. S. Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
Paperback. 118 pages. Dimensions: 9.2in. x 6.1in. x 0.3in.Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M. S. Livsic: Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts. Such investigations have been carried out in two directions. One of them, presented by L. L. Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M. S. Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
2
Commuting Nonselfadjoint Operators in Hilbert Space (1987)
DE PB NW RPISBN: 9783540183167 bzw. 3540183167, in Deutsch, Springer Sep 1987, Taschenbuch, neu, Nachdruck.
Von Händler/Antiquariat, AHA-BUCH GmbH [51283250], Einbeck, NDS, Germany.
This item is printed on demand - Print on Demand Titel. - Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M.S.Livsic: 'Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts.' Such investigations have been carried out in two directions. One of them, presented by L.L.Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M.S.Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. 120 pp. Englisch.
This item is printed on demand - Print on Demand Titel. - Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M.S.Livsic: 'Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts.' Such investigations have been carried out in two directions. One of them, presented by L.L.Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M.S.Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. 120 pp. Englisch.
3
Commuting Nonselfadjoint Operators in Hilbert Space
~EN PB NWISBN: 9783540183167 bzw. 3540183167, vermutlich in Englisch, Springer Shop, Taschenbuch, neu.
Lieferung aus: Deutschland, Lagernd.
Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M.S.Livsic: "Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts." Such investigations have been carried out in two directions. One of them, presented by L.L.Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M.S.Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. Soft cover.
Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M.S.Livsic: "Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts." Such investigations have been carried out in two directions. One of them, presented by L.L.Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M.S.Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. Soft cover.
4
Commuting Nonselfadjoint Operators in Hilbert Space
~EN NW EB DLISBN: 9783540478775 bzw. 3540478779, vermutlich in Englisch, Springer Shop, neu, E-Book, elektronischer Download.
Lieferung aus: Deutschland, Lagernd.
Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M.S.Livsic: "Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts." Such investigations have been carried out in two directions. One of them, presented by L.L.Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M.S.Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. eBook.
Classification of commuting non-selfadjoint operators is one of the most challenging problems in operator theory even in the finite-dimensional case. The spectral analysis of dissipative operators has led to a series of deep results in the framework of unitary dilations and characteristic operator functions. It has turned out that the theory has to be based on analytic functions on algebraic manifolds and not on functions of several independent variables as was previously believed. This follows from the generalized Cayley-Hamilton Theorem, due to M.S.Livsic: "Two commuting operators with finite dimensional imaginary parts are connected in the generic case, by a certain algebraic equation whose degree does not exceed the dimension of the sum of the ranges of imaginary parts." Such investigations have been carried out in two directions. One of them, presented by L.L.Waksman, is related to semigroups of projections of multiplication operators on Riemann surfaces. Another direction, which is presented here by M.S.Livsic is based on operator colligations and collective motions of systems. Every given wave equation can be obtained as an external manifestation of collective motions. The algebraic equation mentioned above is the corresponding dispersion law of the input-output waves. eBook.
5
Commuting Nonselfadjoint Operators in Hilbert Space. Two Independent Studies (1987)
DE PB NWISBN: 9783540183167 bzw. 3540183167, in Deutsch, Springer, Taschenbuch, neu.
Von Händler/Antiquariat, Herb Tandree Philosophy Books [17426], Stroud, GLOS, United Kingdom.
9783540183167 Paperback, This listing is a new book, a title currently in-print which we order directly and immediately from the publisher.
9783540183167 Paperback, This listing is a new book, a title currently in-print which we order directly and immediately from the publisher.
6
Commuting Nonselfadjoint Operators in Hilbert Space: Two Independent Studies (Lecture Notes in Mathematics) (1987)
DE PB NWISBN: 9783540183167 bzw. 3540183167, in Deutsch, Springer, Taschenbuch, neu.
Von Händler/Antiquariat, ExtremelyReliable [8304062], RICHMOND, TX, U.S.A.
This item is printed on demand.
This item is printed on demand.
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Commuting Nonselfadjoint Operators in Hilbert Space (Lecture Notes in Mathematics, Vol 1272) (1987)
EN PB USISBN: 9780387183169 bzw. 0387183167, Band: 1272, in Englisch, Springer-Verlag, Taschenbuch, gebraucht.
Lieferung aus: Vereinigte Staaten von Amerika, Usually ships in 1-2 business days.
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Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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Commuting Nonselfadjoint Operators in Hilbert Space
DE NW EBISBN: 9783540478775 bzw. 3540478779, in Deutsch, Springer Nature, neu, E-Book.
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Commuting Nonselfadjoint Operators in Hilbert Space
DE NWISBN: 9783540183167 bzw. 3540183167, in Deutsch, Springer Science+Business Media, neu.
Lieferung aus: Deutschland, In magazzino, più spese di spedizione.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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Commuting Nonselfadjoint Operators in Hilbert Space : Two Independent Studies
EN NW EB DLISBN: 9783540478775 bzw. 3540478779, in Englisch, Springer Berlin Heidelberg, neu, E-Book, elektronischer Download.
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