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Topics in Interpolation Theory of Rational Matrix-valued Functions (Operator Theory: Advances and Applications)
Seller: Ria Christie Collections, Uxbridge, United Kingdom
Seller rating 5 out of 5 stars
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Topics in Interpolation Theory of Rational Matrix-Valued Functions (Operator Theory: Advances and Applications)
Language: English
Published by Birkh�user 2014-08-23, 2014
ISBN 10: 3034854714 ISBN 13: 9783034854719
Paperback. Condition: New.
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Topics in interpolation theory of rational matrix-valued functions. Operator theory; Bd. 33.
Language: English
Published by Basel, Birkhäuser Verlag, 1988
ISBN 10: 3764322330 ISBN 13: 9783764322335
Hardcover. Ex-library with stamp and library-signature. GOOD condition, some traces of use. C-02670 3764322330 Sprache: Englisch Gewicht in Gramm: 550.
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Condition: New. pp. 260.
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Condition: Used. pp. 247 1st Edition.
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Condition: Used. pp. 247.
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Condition: Used. pp. 247.
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Paperback. Condition: Brand New. 260 pages. 9.70x6.70x0.70 inches. In Stock.
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Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - One of the basic interpolation problems from our point of view is the problem of building a scalar rational function if its poles and zeros with their multiplicities are given. If one assurnes that the function does not have a pole or a zero at infinity, the formula which solves this problem is (1) where Zl , ' ' Z/ are the given zeros with given multiplicates nl, ' ' n / and Wb' ' W are the given p poles with given multiplicities ml, . . . ,m , and a is an arbitrary nonzero number. p An obvious necessary and sufficient condition for solvability of this simplest Interpolation pr- lern is that Zj :f: wk(1~ j ~ 1, 1~ k~ p) and nl +. . . +n/ = ml +. . . +m ' p The second problem of interpolation in which we are interested is to build a rational matrix function via its zeros which on the imaginary line has modulus 1. In the case the function is scalar, the formula which solves this problem is a Blaschke product, namely z z. )mi n u(z) = all = l~ (2) J ( Z+ Zj where [o] = 1, and the zj's are the given zeros with given multiplicities mj. Here the necessary and sufficient condition for existence of such u(z) is that zp :f: - Zq for 1~ ]1, q~ n.
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Topics in Interpolation Theory of Rational Matrix Valued Functions
Language: English
Published by Birkhäuser Verlag AG, 2000
ISBN 10: 3764322330 ISBN 13: 9783764322335
Condition: Sehr gut. Zustand: Sehr gut | Sprache: Englisch | Produktart: Bücher | Keine Beschreibung verfügbar.
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Topics in Interpolation Theory of Rational Matrix Valued Functions
Language: English
Published by Birkhäuser Verlag AG, 2000
ISBN 10: 3764322330 ISBN 13: 9783764322335
Condition: Sehr gut. Zustand: Sehr gut | Sprache: Englisch | Produktart: Bücher | Keine Beschreibung verfügbar.
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Topics in Interpolation Theory of Rational Matrix-valued Functions. (= Operator Theory: Advances and Applications, Volume 33). Gohberg, I. (Editor)
Language: English
Published by Basel, Boston, Stuttgart, Birkhäuser, 1988
ISBN 10: 3764322330 ISBN 13: 9783764322335
Seller: BUCHSERVICE / ANTIQUARIAT Lars Lutzer, Wahlstedt, Germany
Seller rating 5 out of 5 stars
Condition: gut. 1988. Topics in Interpolation Theory of Rational Matrix-valued Functions. (= Operator Theory: Advances and Applications, Volume 33). In deutscher Sprache. pages.
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Topics in Interpolation Theory of Rational Matrix-valued Functions
Language: English
Published by Springer, Basel, Birkhäuser Basel, Birkhäuser Aug 2014, 2014
ISBN 10: 3034854714 ISBN 13: 9783034854719
Seller: BuchWeltWeit Ludwig Meier e.K., Bergisch Gladbach, Germany
Seller rating 5 out of 5 stars
Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -One of the basic interpolation problems from our point of view is the problem of building a scalar rational function if its poles and zeros with their multiplicities are given. If one assurnes that the function does not have a pole or a zero at infinity, the formula which solves this problem is (1) where Zl , ' ' Z/ are the given zeros with given multiplicates nl, ' ' n / and Wb' ' W are the given p poles with given multiplicities ml, . . . ,m , and a is an arbitrary nonzero number. p An obvious necessary and sufficient condition for solvability of this simplest Interpolation pr- lern is that Zj :f: wk(1~ j ~ 1, 1~ k~ p) and nl +. . . +n/ = ml +. . . +m ' p The second problem of interpolation in which we are interested is to build a rational matrix function via its zeros which on the imaginary line has modulus 1. In the case the function is scalar, the formula which solves this problem is a Blaschke product, namely z z. )mi n u(z) = all = l~ (2) J ( Z+ Zj where [o] = 1, and the zj's are the given zeros with given multiplicities mj. Here the necessary and sufficient condition for existence of such u(z) is that zp :f: - Zq for 1~ ]1, q~ n. 247 pp. Englisch.
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Condition: New. Print on Demand pp. 260 67:B&W 6.69 x 9.61 in or 244 x 170 mm (Pinched Crown) Perfect Bound on White w/Gloss Lam.
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Condition: New. PRINT ON DEMAND pp. 260.
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Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. One of the basic interpolation problems from our point of view is the problem of building a scalar rational function if its poles and zeros with their multiplicities are given. If one assurnes that the function does not have a pole or a zero at infinity, th.
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Topics in Interpolation Theory of Rational Matrix-valued Functions
Language: English
Published by Birkhäuser, Birkhäuser Aug 2014, 2014
ISBN 10: 3034854714 ISBN 13: 9783034854719
Seller: buchversandmimpf2000, Emtmannsberg, BAYE, Germany
Seller rating 5 out of 5 stars
Taschenbuch. Condition: Neu. This item is printed on demand - Print on Demand Titel. Neuware -One of the basic interpolation problems from our point of view is the problem of building a scalar rational function if its poles and zeros with their multiplicities are given. If one assurnes that the function does not have a pole or a zero at infinity, the formula which solves this problem is (1) where Zl , ' ' Z/ are the given zeros with given multiplicates nl, ' ' n / and Wb' ' W are the given p poles with given multiplicities ml, . . . ,m , and a is an arbitrary nonzero number. p An obvious necessary and sufficient condition for solvability of this simplest Interpolation pr- lern is that Zj :f: wk(1~ j ~ 1, 1~ k~ p) and nl +. . . +n/ = ml +. . . +m ' p The second problem of interpolation in which we are interested is to build a rational matrix function via its zeros which on the imaginary line has modulus 1. In the case the function is scalar, the formula which solves this problem is a Blaschke product, namely z z. )mi n u(z) = all = l~ (2) J ( Z+ Zj where [o] = 1, and the zj's are the given zeros with given multiplicities mj. Here the necessary and sufficient condition for existence of such u(z) is that zp :f: - Zq for 1~ ]1, q~ n.Springer Nature c/o IBS, Benzstrasse 21, 48619 Heek 260 pp. Englisch.
