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Box Splines (Applied Mathematical Sciences) (v. 98) - Carl de Boor, Klaus Höllig, Sherman Riemenschneider
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Carl de Boor, Klaus Höllig, Sherman Riemenschneider:

Box Splines (Applied Mathematical Sciences) (v. 98) - gebunden oder broschiert

ISBN: 0387941010

[SR: 4470116], Hardcover, [EAN: 9780387941011], Springer, Springer, Book, [PU: Springer], Springer, Compactly supported smooth piecewise polynomial functions provide an efficient tool for the approximation of curves and surfaces and other smooth functions of one and several arguments. Since they are locally polynomial, they are easy to evaluate. Since they are smooth, they can be used when smoothness is required, as in the numerical solution of partial differential equations (in the Finite Element method) or the modeling of smooth sur­ faces (in Computer Aided Geometric Design). Since they are compactly supported, their linear span has the needed flexibility to approximate at all, and the systems to be solved in the construction of approximations are 'banded'. The construction of compactly supported smooth piecewise polynomials becomes ever more difficult as the dimension, s, of their domain G ~ IRs, i. e. , the number of arguments, increases. In the univariate case, there is only one kind of cell in any useful partition, namely, an interval, and its boundary consists of two separated points, across which polynomial pieces would have to be matched as one constructs a smooth piecewise polynomial function. This can be done easily, with the only limitation that the num­ ber of smoothness conditions across such a breakpoint should not exceed the polynomial degree (since that would force the two joining polynomial pieces to coincide). In particular, on any partition, there are (nontrivial) compactly supported piecewise polynomials of degree ~ k and in C(k-l), of which the univariate B-spline is the most useful example., 13955, Mathematical Analysis, 13884, Mathematics, 75, Science & Math, 1000, Subjects, 283155, Books, 468218, Mathematics, 491542, Algebra & Trigonometry, 491544, Calculus, 491546, Geometry, 491548, Statistics, 468216, Science & Mathematics, 465600, New, Used & Rental Textbooks, 2349030011, Specialty Boutique, 283155, Books

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Box Splines (Applied Mathematical Sciences) (v. 98) - Carl de Boor; Klaus H?llig; Sherman Riemenschneider
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Box Splines (Applied Mathematical Sciences) (v. 98) - gebrauchtes Buch

ISBN: 0387941010

ID: 8083280

Compactly supported smooth piecewise polynomial functions provide an efficient tool for the approximation of curves and surfaces and other smooth functions of one and several arguments. Since they are locally polynomial, they are easy to evaluate. Since they are smooth, they can be used when smoothness is required, as in the numerical solution of partial differential equations (in the Finite Element method) or the modeling of smooth sur- faces (in Computer Aided Geometric Design). Since they are compactly supported, their linear span has the needed flexibility to approximate at all, and the systems to be solved in the construction of approximations are 'banded'. The construction of compactly supported smooth piecewise polynomials becomes ever more difficult as the dimension, s, of their domain G ~ IRs, i. e. , the number of arguments, increases. In the univariate case, there is only one kind of cell in any useful partition, namely, an interval, and its boundary consists of two separated points, across which polynomial pieces would have to be matched as one constructs a smooth piecewise polynomial function. This can be done easily, with the only limitation that the num- ber of smoothness conditions across such a breakpoint should not exceed the polynomial degree (since that would force the two joining polynomial pieces to coincide). In particular, on any partition, there are (nontrivial) compactly supported piecewise polynomials of degree ~ k and in C(k-l), of which the univar mathematical analysis,mathematics,reference,science and math,science and math,textbooks Mathematics, Springer

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Box Splines - Carl De Boor
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Box Splines - gebunden oder broschiert

ISBN: 0387941010

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[EAN: 9780387941011], Neubuch, [PU: Springer], CARL DE BOOR,SHERMAN RIEMENSCHNEIDER,KLAUS HÃ LLIG,EDUCATION AND REFERENCE,MATHEMATICS, Hardcover. 201 pages. Dimensions: 9.5in. x 6.3in. x 0.6in.This book on box splines is the first book giving a complete development for any kind of multivariate spline. Box splines give rise to an intriguing and beautiful mathematical theory that is much richer and more intricate than the univariate case because of the complexity of smoothly joining polynomial pieces on polyhedral cells. The purpose of this book is to provide the basic facts about box splines in a cohesive way with simple, complete proofs, many illustrations, and with an up-to-date bibliography. It is not the books intention to be encyclopedic about the subject, but rather to provide the fundamental knowledge necessary to familiarize graduate students and researchers in analysis, numerical analysis, and engineering with a subject that surely will have as many widespread applications as its univariate predecessor. This book will be used as a supplementary text for graduate courses. The book begins with chapters on box splines defined, linear algebra of box spline spaces, and quasi-interpolants and approximation power. It continues with cardinal interpolation and difference equations, approximation by cardinal splines and wavelets. The book concludes with discrete box splines and linear diophantine equations, and subdivision algorithms. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.

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Box Splines (Applied Mathematical Sciences 98) - De Boor, C., K. Hollig, and S. Riemenschneider
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De Boor, C., K. Hollig, and S. Riemenschneider:
Box Splines (Applied Mathematical Sciences 98) - gebunden oder broschiert

1993, ISBN: 9780387941011

ID: 869240730

New York: Springer-Verlag, 1993. An ex-library copy in original yellow hard covers. The usual ex-libris markings. The binding is sound, the text is clean, and there is little cover wear.. First U.S. Edition. Hardcover. Good/No Dust Jacket. Ex-Library., Springer-Verlag, 1993

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Box Splines (Applied Mathematical Sciences) (v. 98) - Carl de Boor, Klaus Höllig, Sherman Riemenschneider
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Carl de Boor, Klaus Höllig, Sherman Riemenschneider:
Box Splines (Applied Mathematical Sciences) (v. 98) - gebunden oder broschiert

1993, ISBN: 9780387941011

ID: 722988934

Springer, November 1993. Hardcover Hardcover. Used - Very Good/No Jacket. Binding, covers and pages are in very good condition. We are a Howard Co., Maryland-based brick-and-mortar store with over 75,000 volumes. Satisfaction Guaranteed!!, Springer

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Details zum Buch
Box Splines
Autor:

Boor, Carl de; Riemenschneider, Sherman; Höllig, Klaus

Titel:

Box Splines

ISBN-Nummer:

0387941010

This book on box splines is the first book giving a complete development for any kind of multivariate spline. Box splines give rise to an intriguing and beautiful mathematical theory that is much richer and more intricate than the univariate case because of the complexity of smoothly joining polynomial pieces on polyhedral cells. The purpose of this book is to provide the basic facts about box splines in a cohesive way with simple, complete proofs, many illustrations, and with an up-to-date bibliography. It is not the book's intention to be encyclopedic about the subject, but rather to provide the fundamental knowledge necessary to familiarize graduate students and researchers in analysis, numerical analysis, and engineering with a subject that surely will have as many widespread applications as its univariate predecessor. This book will be used as a supplementary text for graduate courses. The book begins with chapters on box splines defined, linear algebra of box spline spaces, and quasi-interpolants and approximation power. It continues with cardinal interpolation and difference equations, approximation by cardinal splines and wavelets. The book concludes with discrete box splines and linear diophantine equations, and subdivision algorithms.

Detailangaben zum Buch - Box Splines


EAN (ISBN-13): 9780387941011
ISBN (ISBN-10): 0387941010
Gebundene Ausgabe
Erscheinungsjahr: 1993
Herausgeber: Springer-Verlag GmbH
228 Seiten
Gewicht: 0,508 kg
Sprache: eng/Englisch

Buch in der Datenbank seit 24.05.2007 05:03:40
Buch zuletzt gefunden am 07.11.2016 12:28:57
ISBN/EAN: 0387941010

ISBN - alternative Schreibweisen:
0-387-94101-0, 978-0-387-94101-1

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