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Mathematics - Analysis | Approximation Theory XIII: San Antonio 2010

Approximation Theory XIII: San Antonio 2010

Neamtu, Marian, Schumaker, Larry L. (Eds.)

2012, XVIII, 418 p.

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  • Proceedings from the international conference Approximation Theory XIII on March 7–10, 2010 in San Antonio, Texas
  • With carefully refereed and edited contributions from international experts in approximation theory
  • Supported by the National Science Foundation
  • Will be of interest to mathematicians, engineers, and computer scientists working in approximation theory, computer-aided geometric design, numerical analysis, and related application areas

These proceedings were prepared in connection with the international conference Approximation Theory XIII, which was held March 7–10, 2010 in San Antonio, Texas. The conference was the thirteenth in a series of meetings in Approximation Theory held at various locations in the United States, and was attended by 144 participants.

The book will be of interest to mathematicians, engineers, and computer scientists working in approximation theory, computer-aided geometric design, numerical analysis, and related application areas. It contains a carefully refereed and edited selection of papers.

Along with the many plenary speakers, the contributors to this proceedings provided inspiring talks and set a high standard of exposition in their descriptions of new directions for research.  Many relevant topics in approximation theory are included in this book, such as abstract approximation, approximation with constraints, interpolation and smoothing, wavelets and frames, shearlets, orthogonal polynomials, univariate and multivariate splines, and complex approximation. 

Marian Neamtu is Professor of Mathematics at Vanderbilt University, Nashville, TN.  Larry L. Schumaker is Stevenson Professor of Mathematics at Vanderbilt University, Nashville, TN.

Content Level » Research

Keywords » Interpolation - approximation theory - extremal problems - frames - inverse polynomial images - minimal projections - multivariate splines - radial basis functions - shearlets - wavelets

Related subjects » Analysis - Computational Science & Engineering

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