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Multivariate Approximation Theory III: Proceedings of the Conference at the Mathematical Research Institute at Oberwolfach, Black Forest, January 20–26, 1985: International Series of Numerical Mathematics, cartea 75

Autor SCHEMPP, ZELLER
en Limba Engleză Paperback – oct 2011
The Fourth International Symposium on Multivariate Approximation Theory was held at the Oberwolfach Mathematical Research Insti­ tute, Black Forest, W.-Germany, during the week of January 20 - 26, 1985. The preceding conferences on this topic were held in 1976, 1979, and 1982 * . We were pleased to have more than 50 mathematicians from 13 countries in attendance. The program in­ cluded 40 lectures. These Proceedings form a record of most of the papers presented at the Symposium. The topics treated cover different problems on multivariate approximation such as polynomial approximation on simplices, multivariate splines (box-splines, dimension of spline spaces), blending methods, multivariate Hermite interpolation, data smoothing and surface representation, and multivariate summation methods. We would like to thank the director of the Oberwolfach Mathe­ matical Research Institute, Prof. Dr. M. Barner, and his staff for providing the facilities. Of the people who gave their time to help make this conference a success, we would like to mention in particular Prof. Dr. F.J. Delvos (Siegen), Dr. G. Baszenski (College Station, Texas), and Dipl.-Math. H. Nienhaus (Siegen). Finally, our thanks are due to Carl Einsele of Birkhauser Publishers for his valuable cooperation.
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Specificații

ISBN-13: 9783034899956
ISBN-10: 3034899955
Pagini: 404
Ilustrații: 400 p.
Dimensiuni: 155 x 235 x 21 mm
Greutate: 0.56 kg
Ediția:Softcover reprint of the original 1st ed. 1985
Editura: Birkhäuser Basel
Colecția Birkhäuser
Seria International Series of Numerical Mathematics

Locul publicării:Basel, Switzerland

Public țintă

Research

Cuprins

Zur Tagung.- List of Participants.- Program of the Sessions.- L. Bamberger: Interpolation in bivariate spline spaces.- n-th order polynomial spline blending.- The limits of multivariate cardinal splines.- Local smoothing for scattered and noisy data.- Convexity and variation diminishing property of Bernstein polynomials over triangles.- The dimensions of bivariate spline spaces over triangulations.- On bivariate vertex splines.- Biorthogonal system of polynomials on the standard simplex.- Anwendung der Approximationstheorie auf gewisse singulare Randwertaufgaben.- Combinatorial aspects of multivariate splines.- Intermediate blending interpolation.- Hermite-interpolation in N variables and minimal cubature formulae.- Some reflections on multi-dimensional Euler and Poisson summation formulas.- On the dimension of the spline space S 21(D) in special cases.- Degree of best approximation by blending functions.- Shape preserving approximation by polyhedral splines.- Numerical realization of boundary collocation methods.- Interpolation by polynomials and natural splines on normal lattices.- Bivariate approximation procedures.- Construction and applications of Hermite interpolating quadratic spline functions of two and three variables.- Hermite-Fejér and higher Hermite-Fejér interpolation with boundary conditions.- Some uniqueness problems in best Chebyshev and mean multivariate approximation.- Minimal projections in tensor product spaces.- Convergence of Hermite-Fejér interpolation via Korovkin’s theorem.- Cubature error bounds using degrees of approximation.- Square functions in the theory of Cesaro summability of double orthogonal series.- Generalized Melkes interpolation.- Approximation theory and analysis of spectral methods.- On multivariate polynomialL1-approximation to zero and related coefficient inequalities.- Abschatzungen von Lagrange-Quadratsummen für die Sphäre mit Hilfe gewisser Eigenwerte.- On Gabor information cells.- Ein Beitrag zur Flachenapproximation über unregelmäßig vertei lten Daten.- The basis and moment problems of some systems of analytic functions.- Normen von Projektionen in mehreren Veranderlichen.- The solution of generalized least squares problems.