Trends and Applications in Constructive Approximation (eBook, PDF)

Redaktion: Mache, Detlef H.; Bruin, Marcel G. de; Szabados, József

• Format: PDF

Produktbeschreibung

This volume contains contributions from international experts in the fields of constructive approximation. This area has reached out to encompass the computational and approximation-theoretical aspects of various interesting fields in applied mathematics.

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Produktdetails

• Verlag: Springer Basel
• Seitenzahl: 286
• Erscheinungstermin: 30. März 2006
• Englisch
• ISBN-13: 9783764373566
• Artikelnr.: 37398024

Autorenporträt

Detlef H. Mache, Universität Dortmund, Germany / József Szabados, Hungarian Academy of Sciences, Budapest / Marcel G. de Bruin, Delft University of Technology, The Netherlands

Inhaltsangabe

Best Poisson Approximation of Poisson Mixtures. A Linear Operator Approach.- On Some Classes of Diffusion Equations and Related Approximation Problems.- Recent Developments in Barycentric Rational Interpolation.- Approximation on Simplices and Orthogonal Polynomials.- (0, 2) Pál-type Interpolation: A General Method for Regularity.- Sufficient Convergence Conditions for Certain Accelerated Successive Approximations.- The Combined Shepard-Lidstone Bivariate Operator.- Local RBF Approximation for Scattered Data Fitting with Bivariate Splines.- Evolutionary Optimization of Neural Systems: The Use of Strategy Adaptation.- Finding Relevant Input Arguments with Radial Basis Function Networks.- Subdivision Schemes and Non Nested Grids.- A Markov-Bernstein Inequality for Gaussian Networks.- TS Control The Link between Fuzzy Control and Classical Control Theory.- Polynomial Bases for Continuous Function Spaces.- Novel Simulation Approaches for Cyclic Steady-state Fixed-bed Processes Exhibiting Sharp Fronts and Shocks.- Semigroups Associated to Mache Operators (II).- Recent Progress on Univariate and Multivariate Polynomial and Spline Quasi-interpolants.- A Strong Converse Result for Approximation by Weighted Bernstein Polynomials on the Real Line.- Rprop Using the Natural Gradient.- Some Properties of Quasi-orthogonal and Para-orthogonal Polynomials. A Survey.