The Applied and Numerical Harmonic Analysis (ANHA) book series aims to provide the
engineering, mathematical, and scientific communities with significant developments in …

Inferring the source properties of a gravitational wave signal has traditionally been very
computationally intensive and time consuming. In recent years, several techniques have …

Machine learning methods are applied to finding the Green's function of the Anderson
impurity model, a basic model system of quantum many-body condensed-matter physics …

This book grew out of the collaboration of the authors, which began in the Spring of 2010,
and the first author's PhD dissertation. The second author developed much of the theory in …

We review recent advances in algorithms for quadrature, transforms, differential equations
and singular integral equations using orthogonal polynomials. Quadrature based on …

Problems of finite-temperature quantum statistical mechanics can be formulated in terms of
imaginary (Euclidean)-time Green's functions and self-energies. In the context of realistic …

Many standard conversion matrices between coefficients in classical orthogonal polynomial
expansions can be decomposed using diagonally-scaled Hadamard products involving …

This paper presents a method for accurate and efficient computations on scalar, vector and
tensor fields in three-dimensional spherical polar coordinates. The method uses spin …

New numerical methods are proposed for computing with smooth scalar and vector valued
functions of two variables defined on rectangular domains. Functions are approximated to …

This paper examines the problem of extrapolation of an analytic function for x> 1 given N+ 1
perturbed samples from an equally spaced grid on [-1, 1]. For a function f on [-1, 1] that is …