Perturbation Theory for Matrix Equations - 5 Angebote vergleichen
Bester Preis: € 180,04 (vom 09.06.2016)1
Perturbation Theory for Matrix Equations (2003)
EN NW EBISBN: 9780080538679 bzw. 0080538673, in Englisch, JAI Press, neu, E-Book.
Lieferung aus: Niederlande, Direct beschikbaar.
bol.com.
The book is devoted to the perturbation analysis of matrix equations. The importance of perturbation analysis is that it gives a way to estimate the influence of measurement and/or parametric errors in mathematical models together with the rounding errors done in the computational process. The perturbation bounds may further be incorporated in accuracy estimates for the solution computed in finite arithmetic. This is necessary for the development of reliable computational methods, algorithms and... The book is devoted to the perturbation analysis of matrix equations. The importance of perturbation analysis is that it gives a way to estimate the influence of measurement and/or parametric errors in mathematical models together with the rounding errors done in the computational process. The perturbation bounds may further be incorporated in accuracy estimates for the solution computed in finite arithmetic. This is necessary for the development of reliable computational methods, algorithms and software from the viewpoint of modern numerical analysis. In this book a general perturbation theory for matrix algebraic equations is presented. Local and non-local perturbation bounds are derived for general types of matrix equations as well as for the most important equations arising in linear algebra and control theory. A large number of examples, tables and figures is included in order to illustrate the perturbation techniques and bounds. This is the first book in this field, and can be used by a variety of specialists. The material is self-contained, and the results can be used in the development of reliable computational algorithms. A large number of examples and graphical illustrations are given. It is written by prominent specialists in the field. Productinformatie:Soort: Met illustraties;Taal: Engels;Vertaald uit het: Engels;Formaat: ePub met kopieerbeveiliging (DRM) van Adobe;Bestandsgrootte: 15.15 MB;Kopieerrechten: Het kopiëren van (delen van) de pagina's is niet toegestaan ;Printrechten: Het printen van de pagina's is niet toegestaan;Voorleesfunctie: De voorleesfunctie is uitgeschakeld;Geschikt voor: Alle e-readers te koop bij bol.com (of compatible met Adobe DRM). Telefoons/tablets met Google Android (1.6 of hoger) voorzien van bol.com boekenbol app. PC en Mac met Adobe reader software;ISBN10: 0080538673;ISBN13: 9780080538679; Engels | Ebook | 2003.
bol.com.
The book is devoted to the perturbation analysis of matrix equations. The importance of perturbation analysis is that it gives a way to estimate the influence of measurement and/or parametric errors in mathematical models together with the rounding errors done in the computational process. The perturbation bounds may further be incorporated in accuracy estimates for the solution computed in finite arithmetic. This is necessary for the development of reliable computational methods, algorithms and... The book is devoted to the perturbation analysis of matrix equations. The importance of perturbation analysis is that it gives a way to estimate the influence of measurement and/or parametric errors in mathematical models together with the rounding errors done in the computational process. The perturbation bounds may further be incorporated in accuracy estimates for the solution computed in finite arithmetic. This is necessary for the development of reliable computational methods, algorithms and software from the viewpoint of modern numerical analysis. In this book a general perturbation theory for matrix algebraic equations is presented. Local and non-local perturbation bounds are derived for general types of matrix equations as well as for the most important equations arising in linear algebra and control theory. A large number of examples, tables and figures is included in order to illustrate the perturbation techniques and bounds. This is the first book in this field, and can be used by a variety of specialists. The material is self-contained, and the results can be used in the development of reliable computational algorithms. A large number of examples and graphical illustrations are given. It is written by prominent specialists in the field. Productinformatie:Soort: Met illustraties;Taal: Engels;Vertaald uit het: Engels;Formaat: ePub met kopieerbeveiliging (DRM) van Adobe;Bestandsgrootte: 15.15 MB;Kopieerrechten: Het kopiëren van (delen van) de pagina's is niet toegestaan ;Printrechten: Het printen van de pagina's is niet toegestaan;Voorleesfunctie: De voorleesfunctie is uitgeschakeld;Geschikt voor: Alle e-readers te koop bij bol.com (of compatible met Adobe DRM). Telefoons/tablets met Google Android (1.6 of hoger) voorzien van bol.com boekenbol app. PC en Mac met Adobe reader software;ISBN10: 0080538673;ISBN13: 9780080538679; Engels | Ebook | 2003.
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Perturbation Theory for Matrix Equations
DE NW EBISBN: 9780080538679 bzw. 0080538673, in Deutsch, Pergamon; Pergamon Press, Vereinigte Staaten von Amerika, neu, E-Book.
Lieferung aus: Deutschland, zzgl. Versandkosten, Sofort per Download lieferbar.
Perturbation Theory for Matrix Equations, The book is devoted to the perturbation analysis of matrix equations. The importance of perturbation analysis is that it gives a way to estimate the influence of measurement and/or parametric errors in mathematical models together with the rounding errors done in the computational process. The perturbation bounds may further be incorporated in accuracy estimates for the solution computed in finite arithmetic. This is necessary for the development of reliable computational methods, algorithms and software from the viewpoint of modern numerical analysis.In this book a general perturbation theory for matrix algebraic equations is presented. Local and non-local perturbation bounds are derived for general types of matrix equations as well as for the most important equations arising in linear algebra and control theory. A large number of examples, tables and figures is included in order to illustrate the perturbation techniques and bounds.Key features:* The first book in this field * Can be used by a variety of specialists * Material is self-contained * Results can be used in the development of reliable computational algorithms * A large number of examples and graphical illustrations are given * Written by prominent specialists in the field.
Perturbation Theory for Matrix Equations, The book is devoted to the perturbation analysis of matrix equations. The importance of perturbation analysis is that it gives a way to estimate the influence of measurement and/or parametric errors in mathematical models together with the rounding errors done in the computational process. The perturbation bounds may further be incorporated in accuracy estimates for the solution computed in finite arithmetic. This is necessary for the development of reliable computational methods, algorithms and software from the viewpoint of modern numerical analysis.In this book a general perturbation theory for matrix algebraic equations is presented. Local and non-local perturbation bounds are derived for general types of matrix equations as well as for the most important equations arising in linear algebra and control theory. A large number of examples, tables and figures is included in order to illustrate the perturbation techniques and bounds.Key features:* The first book in this field * Can be used by a variety of specialists * Material is self-contained * Results can be used in the development of reliable computational algorithms * A large number of examples and graphical illustrations are given * Written by prominent specialists in the field.
3
Perturbation Theory for Matrix Equations
EN NW EBISBN: 9780080538679 bzw. 0080538673, in Englisch, Elsevier Science, neu, E-Book.
Perturbation Theory for Matrix Equations: M. Konstantinov, D. Wei Gu, V. Mehrmann, P. Petkov Perturbation Theory for Matrix Equations: M. Konstantinov, D. Wei Gu, V. Mehrmann, P. Petkov.
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