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Numerical computation in science and engineering
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ISBN: 0195112539 Year: 1998 Publisher: New York Oxford University Press

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Elementare Methoden der numerischen Mathematik
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ISBN: 3211812148 Year: 1974 Publisher: Wien

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Introduction to numerical analysis
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ISBN: 0521336104 0521333237 Year: 2001 Publisher: Cambridge Cambridge University Press

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Numerical analysis is an increasingly important link between pure mathematics and its application in science and technology. This textbook provides an introduction to the justification and development of constructive methods that provide sufficiently accurate approximations to the solution of numerical problems, and the analysis of the influence that errors in data, finite-precision calculations, and approximation formulas have on results, problem formulation and the choice of method. It also serves as an introduction to scientific programming in MATLAB, including many simple and difficult, theoretical and computational exercises. A unique feature of this book is the consequent development of interval analysis as a tool for rigorous computation and computer assisted proofs, along with the traditional material.

Numerical analysis
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ISBN: 0534382169 Year: 2001 Publisher: Pacific Grove, Calif. Brooks/Cole

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Lectures on numerical mathematics
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ISBN: 0817634916 1461280354 1461234689 9780817634919 Year: 1990 Publisher: Boston Birkhäuser

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Numerical analysis and scientific computation
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ISBN: 0201734990 Year: 2004 Publisher: Boston, Mass. Pearson

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Numerical methods and applications
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ISBN: 084938947X 9780849389474 Year: 1994 Publisher: Boca Raton (Fla.): CRC,

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A theoretical introduction to numerical analysis
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ISBN: 1584886072 9781584886075 Year: 2007 Publisher: Boca Raton (Fla.): Chapman & Hall/CRC,

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An accessible yet rigorous mathematical introduction, A Theoretical Introduction to Numerical Analysis provides a pedagogical account of the fundamentals of numerical analysis. Using numerical methods from real analysis, linear algebra, and differential equations, the authors explain basic concepts, such as error, discretization, efficiency, complexity, numerical stability, consistency, and convergence. The text also addresses more complex topics like intrinsic error limits and the smoothness of approximated functions in the context of Chebyshev interpolation, Gaussian quadratures, and spectral methods for differential equations. The authors often delineate various techniques through exercises that require further theoretical study or computer implementation.


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Elementary numerical analysis : an algorithmic approach
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Year: 1965 Publisher: New York: McGraw-Hill,

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Numerik gewöhnlicher Differentialgleichungen : Nichtsteife, steife und differential-algebraische Gleichungen
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ISBN: 3834822639 Year: 2012 Publisher: Wiesbaden : Vieweg+Teubner Verlag : Imprint: Vieweg+Teubner Verlag,

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Das Lehrbuch enthält eine umfangreiche und aktuelle Darstellung der numerischen Behandlung von Anfangswertproblemen gewöhnlicher Differentialgleichungen und differential-algebraischer Systeme. Neben theoretischen Fragestellungen werden praktische Aspekte der Implementierung und Anwendung von Verfahren und von Software diskutiert. Das Buch eignet sich für Studierende der Mathematik, Informatik, Physik und Ingenieurwissenschaften an Universitäten und Fachhochschulen. Vorausgesetzt werden Kenntnisse der Analysis, der linearen Algebra und der Numerischen Mathematik, wie sie in den Mathematik-Grundvorlesungen geboten werden. Der Inhalt Nichtsteife Differentialgleichungen - Theoretische Grundlagen – Einschrittverfahren - Explizite Extrapolationsverfahren - Lineare Mehrschrittverfahren - Explizite Peer-Methoden - Numerischer Vergleich nichtsteifer Integratoren – Steife Differentialgleichungen - Qualitatives Lösungsverhalten von Differentialgleichungen - Einschritt- und Extrapolationsverfahren - Lineare Mehrschrittverfahren – Linear-implizite Peer-Methoden - Exponentielle Integratoren  - Numerischer Vergleich steifer Integratoren - Differential-algebraische Gleichungen - Theorie differential-algebraischer Gleichungen - Diskretisierungsverfahren für differential-algebraische Gleichungen Die Zielgruppen Studierende und Dozenten der Mathematik und Physik Naturwissenschaftler, Ingenieure, in der Praxis tätige Mathematiker und Physiker Die Autoren Prof. Dr. Karl Strehmel, Prof. Dr. Rüdiger Weiner, Dr. Helmut Podhaisky, Institut für Mathematik, Martin-Luther-Universität Halle-Wittenberg.

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