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Multivariate Approximation Theory IV: Proceedings of the Conference at the Mathe

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Multivariate Approximation Theory forms a rapidly evolving field in Applied Mathematics. Mul ti var iate Bernstein polynomials and box splines, for example, play an important role in CAGD. Conversely, the highly important filter bank design problem of signal processing, for instance, gives rise to a new family of multivariate approximating functions, the Gabor wavelets, with interesting technological and biological applications.

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