MAIA 2016 - Sciencesconf.org

Multivariate Approximation and Interpolation with Applications, MAIA2016. Approximation theory has evolved from classical work by Chebyshev, Weierstrass and Bernstein into an area that combines a deep theoretical analysis of approximation with insights leading to the invention of new computational techniques. Such invaluable tools of modern computation as orthogonal polynomials, splines, finite elements, Bézier curves, NURBS, radial basis functions, wavelets and subdivision surfaces have been.Meshless.

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Angewandte und Numerische Analysis

Fakultät für Mathematik, Physik und Informatik. Die Forschung am Lehrstuhl beschäftigt sich mit aktuellen Themen der Numerischen und Angewandten Mathematik und des Wissenschaftlichen Rechnens. Es geht um die Modellierung und Analyse von Problemen, wie sie typischerweise in Anwendungen der Ingenieurswissenschaften, der Physik aber auch der Life Sciences und der Finanzma.

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MAIA 2016 - Sciencesconf.org

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Multivariate Approximation and Interpolation with Applications, MAIA2016. Approximation theory has evolved from classical work by Chebyshev, Weierstrass and Bernstein into an area that combines a deep theoretical analysis of approximation with insights leading to the invention of new computational techniques. Such invaluable tools of modern computation as orthogonal polynomials, splines, finite elements, Bézier curves, NURBS, radial basis functions, wavelets and subdivision surfaces have been.Meshless.

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The web page maia2016.sciencesconf.org states the following, "Multivariate Approximation and Interpolation with Applications, MAIA2016." I saw that the webpage said " Approximation theory has evolved from classical work by Chebyshev, Weierstrass and Bernstein into an area that combines a deep theoretical analysis of approximation with insights leading to the invention of new computational techniques." They also said " Such invaluable tools of modern computation as orthogonal polynomials, splines, finite elements, Bézier curves, NURBS, radial basis functions, wavelets and subdivision surfaces have been."

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