Spline Functions: Basic Theory (Pure Applied Mathematics) ePub download
by Larry L. Schumaker
- ISBN: 0471764752
- ISBN13: 978-0471764755
- ePub: 1131 kb | FB2: 1896 kb
- Language: English
- Category: Science & Mathematics
- Publisher: John Wiley & Sons Inc (April 29, 1981)
- Pages: 570
- Rating: 4.3/5
- Votes: 743
- Format: mobi lrf lrf azw
A Practical Guide to Splines (Applied Mathematical Sciences).
Only 3 left in stock (more on the way). A Practical Guide to Splines (Applied Mathematical Sciences). It includes a supplement outlining the major advances in the theory since 1981, and some 250 new references. Ideal for courses in splines, approximation theory or numerical analysis.
This classic work continues to offer a comprehensive treatment of the theory of univariate and tensor-product splines.
Larry L. Schumaker has been the Stevenson Professor of Mathematics at Vanderbilt University since 1988. he has held visiting positions in Munich, Berlin, Wurzburg, Wisconsin and Sao Paulo, and faculty positions at the University of Texas, Austin, and Texas A&M University.
Spline functions: basic theory. Cambridge University Press, 2007. P Alfeld, M Neamtu, LL Schumaker. Journal of Computational and Applied Mathematics 73 (1-2), 5-43, 1996. Finite elements: Theory, fast solvers, and applications in solid mechanics. International Journal of Computer Mathematics, Vol. 88, Issue. Spline Functions: Basic Theory. Online ISBN: 9780511618994
Spline Functions: Basic Theory. Online ISBN: 9780511618994. Schumaker has been the Stevenson Professor of Mathematics at. .32 proceedings volumes, and translated four works, as well as authoring two books. Spline Functions: Basic Theory Cambridge Mathematical Library.
Spline Functions book. The material covered provides the reader with the necessary tools for understanding the many applications of splines in s This classic work continues to offer a comprehensive treatment of the theory of univariate and tensor-product splines. Schumaker, Spline functions: basic theory, Pure and Applied Mathematics, A WileyInterscience Publication, John Wiley & Sons In. New York, 1981. MR606200 (82j:41001). A new characterization of weighted Peetre K-functionals, Constr. Larry L. Schumaker, Lower bounds for spline approximation, Approximation theory (Papers, VIth Semester, Stefan Banach Internat. Center, Warsaw, 1975), Banach Center Publ. vol. 4, PWN, Warsaw, 1979, pp. 213-223.
Introduction 2. Preliminaries 3. Polynomials 4. Polynomial splines 5. Computational methods 6. Approximation power of splines 7. Approximation power of splines (free knots) 8. Other spaces of polynomial splines 9. Tchebycheffian splines 10. L-Splines 11. Generalized splines 12. Tensor-product splines 13.
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