|
|
|||
|
||||
Awards
OverviewFull Product DetailsAuthor: Michelle Schatzman (Directeur de Recherche, Directeur de Recherche, CNRS, Universite de Claude Bernard - Lyon 1) , John TaylorPublisher: Oxford University Press Imprint: Oxford University Press Dimensions: Width: 15.60cm , Height: 2.80cm , Length: 23.50cm Weight: 0.736kg ISBN: 9780198508526ISBN 10: 0198508522 Pages: 518 Publication Date: 24 October 2002 Audience: College/higher education , Professional and scholarly , Undergraduate , Professional & Vocational Format: Paperback Publisher's Status: Active Availability: To order Stock availability from the supplier is unknown. We will order it for you and ship this item to you once it is received by us. Table of ContentsPart I: The entrance fee 1: Floating numbers 2: A flavour of numerical analysis 3: Algebraic preliminaries Part II: Polynomial and trigonometric approximation of functions 4: Interpolation and divided differences 5: Least squares for polynomials 6: Splines 7: Fourier's world 8: Quadrature Part III: Numerical linear algebra 9: Gauss' world 10: Theoretical interlude 11: Iterations and recurrences 12: Pythagoras' world Part IV: Non-linear problems 13: Spectra 14: Non-linear equations and systems 15: Solving differential systems 16: Single step schemes 17: Linear multi-step schemes 18: Toward partial differential equations Bibliography IndexReviewsThis is a good mathematics book containing many interesting historical facts and anecdotes. The theorems and proofs are done at a careful level of rigor. This is its strong point. SIAM Review It will be useful for scientists and engineers wishing to learn whether mathematicians can explain why their numerical methods work - or fail. EMS The presentation of the book is very good and sometimes original; in spite of teaching numerical courses for several years I found a few good ideas to improve my courses ... recommend[ed] for those who value mathematical rigour in numerical analysis. Zentralblatt Math The global conclusion is that this is a good textbook for the numerical analysis courses in an undergraduate mathematics curriculum. Zentralblatt Math ... the physical detail in which many problems are introduced is one of the strong points of the book. Another strong point is the mathematical rigour which is definitely above the average for a numerical analysis textbook. Zentralblatt Math This is a good mathematics book containing many interesting historical facts and anecdotes. The theorems and proofs are done at a careful level of rigor. This is its strong point. SIAM Review It will be useful for scientists and engineers wishing to learn whether mathematicians can explain why their numerical methods work - or fail. EMS The presentation of the book is very good and sometimes original; in spite of teaching numerical courses for several years I found a few good ideas to improve my courses ... recommend[ed] for those who value mathematical rigour in numerical analysis. Zentralblatt Math The global conclusion is that this is a good textbook for the numerical analysis courses in an undergraduate mathematics curriculum. Zentralblatt Math ... the physical detail in which many problems are introduced is one of the strong points of the book. Another strong point is the mathematical rigour which is definitely above the average for a numerical analysis textbook. Zentralblatt Math Author InformationProfessor Michelle Schatzman, MAPLY, 21 Avenue Claude Bernard, UCBL, F-69622 Villeurbanne Cedex, Tel: +33 4 72 44 85 26, Fax: +33 4 74 22 80 53, Email: schatz@maply.univ-lyon1.fr Tab Content 6Author Website:Countries AvailableAll regions |
||||