COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS
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Compact and Finite Rank Perturbations Of Selfadjoint Operators in Krein Spaces with Applications To Boundary Eigenvalue Problems
DE NWISBN: 9783865374356 bzw. 3865374352, in Deutsch, Cuvillier Verlag, neu.
Lieferung aus: Österreich, zzgl. Versandkosten, Versandfertig innerhalb 48 Stunden.
Compact and Finite Rank Perturbations Of Selfadjoint Operators in Krein Spaces with Applications To Boundary Eigenvalue Problems, A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de?nitizable if the resolvent set ?(A) is nonempty and there exists a polynomial p such that (p(A)x, x) ? 0 for all x ? dom (p(A)). It was shown in (L1) and (L5) that a de?nitizable operator A has a spectral function EA which is de?ned for all real intervals the boundary points of which do not belong to some "nite subset of the real axis. With the help of the spectral function the real points of the spectrum ?(A) of A can be classi?ed in points of positive and negative type and critical points: A point ? ? ?(A) ? R is said to be of positive type (negative type) if ? is contained in some open interval ? such that EA(?) is de?ned and (EA(?)K, (ò, ò)) (resp. (EA (?)K, ?(ò, ò))) is a Hilbert space. Spectral points of A which are not of de?nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is "nite; every critical point of A is a zero of any polynomial p with the ôde?nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi?cation of spectral points to non-de?nitizable selfadjoint operators and relations in Krein spaces.
Compact and Finite Rank Perturbations Of Selfadjoint Operators in Krein Spaces with Applications To Boundary Eigenvalue Problems, A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de?nitizable if the resolvent set ?(A) is nonempty and there exists a polynomial p such that (p(A)x, x) ? 0 for all x ? dom (p(A)). It was shown in (L1) and (L5) that a de?nitizable operator A has a spectral function EA which is de?ned for all real intervals the boundary points of which do not belong to some "nite subset of the real axis. With the help of the spectral function the real points of the spectrum ?(A) of A can be classi?ed in points of positive and negative type and critical points: A point ? ? ?(A) ? R is said to be of positive type (negative type) if ? is contained in some open interval ? such that EA(?) is de?ned and (EA(?)K, (ò, ò)) (resp. (EA (?)K, ?(ò, ò))) is a Hilbert space. Spectral points of A which are not of de?nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is "nite; every critical point of A is a zero of any polynomial p with the ôde?nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi?cation of spectral points to non-de?nitizable selfadjoint operators and relations in Krein spaces.
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Symbolbild
COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS
DE PB NW FEISBN: 9783865374356 bzw. 3865374352, in Deutsch, Cuvillier Verlag, Taschenbuch, neu, Erstausgabe.
buchversandmimpf2000, [3715720].
Neuware - A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de nitizable if the resolvent set (A) is nonempty and there exists a polynomial p such that (p(A)x, x) 0 for all x dom (p(A)). It was shown in (L1) and (L5) that a de nitizable operator A has a spectral function EA which is de ned for all real intervals the boundary points of which do not belong to some nite subset of the real axis. With the help of the spectral function the real points of the spectrum (A) of A can be classi ed in points of positive and negative type and critical points: A point (A) R is said to be of positive type (negative type) if is contained in some open interval such that EA( ) is de ned and (EA( )K, (ò, ò)) (resp. (EA ( )K, (ò, ò))) is a Hilbert space. Spectral points of A which are not of de nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is nite every critical point of A is a zero of any polynomial p with the ôde nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi cation of spectral points to non-de nitizable selfadjoint operators and relations in Krein spaces. Taschenbuch.
Neuware - A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de nitizable if the resolvent set (A) is nonempty and there exists a polynomial p such that (p(A)x, x) 0 for all x dom (p(A)). It was shown in (L1) and (L5) that a de nitizable operator A has a spectral function EA which is de ned for all real intervals the boundary points of which do not belong to some nite subset of the real axis. With the help of the spectral function the real points of the spectrum (A) of A can be classi ed in points of positive and negative type and critical points: A point (A) R is said to be of positive type (negative type) if is contained in some open interval such that EA( ) is de ned and (EA( )K, (ò, ò)) (resp. (EA ( )K, (ò, ò))) is a Hilbert space. Spectral points of A which are not of de nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is nite every critical point of A is a zero of any polynomial p with the ôde nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi cation of spectral points to non-de nitizable selfadjoint operators and relations in Krein spaces. Taschenbuch.
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COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS
DE PB NW FEISBN: 9783865374356 bzw. 3865374352, in Deutsch, Cuvillier Verlag, Taschenbuch, neu, Erstausgabe.
Lieferung aus: Deutschland, Versandkostenfrei.
Buchhandlung Kühn GmbH, [4368407].
Neuware - A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de nitizable if the resolvent set (A) is nonempty and there exists a polynomial p such that (p(A)x, x) 0 for all x dom (p(A)). It was shown in (L1) and (L5) that a de nitizable operator A has a spectral function EA which is de ned for all real intervals the boundary points of which do not belong to some nite subset of the real axis. With the help of the spectral function the real points of the spectrum (A) of A can be classi ed in points of positive and negative type and critical points: A point (A) R is said to be of positive type (negative type) if is contained in some open interval such that EA( ) is de ned and (EA( )K, (ò, ò)) (resp. (EA ( )K, (ò, ò))) is a Hilbert space. Spectral points of A which are not of de nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is nite every critical point of A is a zero of any polynomial p with the ôde nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi cation of spectral points to non-de nitizable selfadjoint operators and relations in Krein spaces. Taschenbuch.
Buchhandlung Kühn GmbH, [4368407].
Neuware - A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de nitizable if the resolvent set (A) is nonempty and there exists a polynomial p such that (p(A)x, x) 0 for all x dom (p(A)). It was shown in (L1) and (L5) that a de nitizable operator A has a spectral function EA which is de ned for all real intervals the boundary points of which do not belong to some nite subset of the real axis. With the help of the spectral function the real points of the spectrum (A) of A can be classi ed in points of positive and negative type and critical points: A point (A) R is said to be of positive type (negative type) if is contained in some open interval such that EA( ) is de ned and (EA( )K, (ò, ò)) (resp. (EA ( )K, (ò, ò))) is a Hilbert space. Spectral points of A which are not of de nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is nite every critical point of A is a zero of any polynomial p with the ôde nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi cation of spectral points to non-de nitizable selfadjoint operators and relations in Krein spaces. Taschenbuch.
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COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS
DE PB NW FEISBN: 9783865374356 bzw. 3865374352, in Deutsch, Cuvillier Verlag, Taschenbuch, neu, Erstausgabe.
Lieferung aus: Deutschland, Versandkostenfrei.
COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS: A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de nitizable if the resolvent set (A) is nonempty and there exists a polynomial p such that (p(A)x, x) 0 for all x dom (p(A)). It was shown in (L1) and (L5) that a de nitizable operator A has a spectral function EA which is de ned for all real intervals the boundary points of which do not belong to some nite subset of the real axis. With the help of the spectral function the real points of the spectrum (A) of A can be classi ed in points of positive and negative type and critical points: A point (A) R is said to be of positive type (negative type) if is contained in some open interval such that EA( ) is de ned and (EA( )K, (ò, ò)) (resp. (EA ( )K, (ò, ò))) is a Hilbert space. Spectral points of A which are not of de nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is nite every critical point of A is a zero of any polynomial p with the ôde nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi cation of spectral points to non-de nitizable selfadjoint operators and relations in Krein spaces. Taschenbuch.
COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS: A selfadjoint operator A in a Krein space (K, (ò, ò)) is called de nitizable if the resolvent set (A) is nonempty and there exists a polynomial p such that (p(A)x, x) 0 for all x dom (p(A)). It was shown in (L1) and (L5) that a de nitizable operator A has a spectral function EA which is de ned for all real intervals the boundary points of which do not belong to some nite subset of the real axis. With the help of the spectral function the real points of the spectrum (A) of A can be classi ed in points of positive and negative type and critical points: A point (A) R is said to be of positive type (negative type) if is contained in some open interval such that EA( ) is de ned and (EA( )K, (ò, ò)) (resp. (EA ( )K, (ò, ò))) is a Hilbert space. Spectral points of A which are not of de nite type, that is, not of positive or negative type, are called critical points. The set of critical points of A is nite every critical point of A is a zero of any polynomial p with the ôde nitizingö property mentioned above. Spectral points of positive and negative type can also be characterized with the help of approximative eigensequences (see (LcMM), (LMM), (J6)), which allows, in a convenient way, to carry over the sign type classi cation of spectral points to non-de nitizable selfadjoint operators and relations in Krein spaces. Taschenbuch.
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COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS
~EN PB NWISBN: 3865374352 bzw. 9783865374356, vermutlich in Englisch, Cuvillier Verlag, Taschenbuch, neu.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJOINT OPERATORS IN KREIN SPACES WITH APPLICATIONS TO BOUNDARY EIGENVALUE PROBLEMS
~EN NWISBN: 3865374352 bzw. 9783865374356, vermutlich in Englisch, neu.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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COMPACT AND FINITE RANK PERTURBATIONS OF SELFADJ (2005)
~EN PB NWISBN: 9783865374356 bzw. 3865374352, vermutlich in Englisch, Taschenbuch, neu.
Lieferung aus: Deutschland, Next Day, Versandkostenfrei.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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