Algorithms for Approximation

Imaging and Data Mining.- Ranking as Function Approximation.- Two Algorithms for Approximation in Highly Complicated Planar Domains.- Computational Intelligence in Clustering Algorithms, With Applications.- Energy-Based Image Simplification with Nonlocal Data and Smoothness Terms.- Multiscale Voice Morphing Using Radial Basis Function Analysis.- Associating Families of Curves Using Feature Extraction and Cluster Analysis.- Numerical Simulation.- Particle Flow Simulation by Using Polyharmonic Splines.- Enhancing SPH using Moving Least-Squares and Radial Basis Functions.- Stepwise Calculation of the Basin of Attractionin Dynamical Systems Using Radial Basis Functions.- Integro-Differential Equation Models and Numerical Methods for Cell Motility and Alignment.- Spectral Galerkin Method Applied to Some Problems in Elasticity.- Statistical Approximation Methods.- Bayesian Field Theory Applied to Scattered Data Interpolation and Inverse Problems.- Algorithms for Structured Gauss-Markov Regression.- Uncertainty Evaluation in Reservoir Forecasting by Bayes Linear Methodology.- Data Fitting and Modelling.- Integral Interpolation.- Shape Control in Powell-Sabin Quasi-Interpolation.- Approximation with Asymptotic Polynomials.- Spline Approximation Using Knot Density Functions.- Neutral Data Fitting by Lines and Planes.- Approximation on an Infinite Range to Ordinary Differential Equations Solutions by a Function of a Radial Basis function.- Weighted Integrals of Polynomial Splines.- Differential and Integral Equations.- On Sequential Estimators for Affine Stochastic Delay Differential Equations.- Scalar Periodic Complex Delay Differential Equations: Small Solutions and their Detection.- Using Approximations to Lyapunov Exponents to Predict Changes in Dynamical Behaviour in Numerical Solutions to Stochastic Delay Differential Equations.- Superconvergence of Quadratic Spline Collocation for Volterra Integral Equations.- Special Functions and Approximation on Manifolds.- Asymptotic Approximations to Truncation Errors of Series Representations for Special Functions.- Strictly Positive Definite Functions on Generalized Motion Groups.- Energy Estimates and the Weyl Criterion on Compact Homogeneous Manifolds.- Minimal Discrete Energy Problems and Numerical Integration on Compact Sets in Euclidean Spaces.- Numerical Quadrature of Highly Oscillatory Integrals Using Derivatives.