Applied and Numerical Harmonic Analysis – serie

Fourier Analysis and Convexity

Approximation Theory

From Taylor Polynomials to Wavelets

Advances in Discrete Tomography and Its Applications

Harmonic Analysis and Applications

In Honor of John J. Benedetto

Geometry of Digital Spaces

Computational Signal Processing with Wavelets

Time-Frequency Representations

Distributions in the Physical and Engineering Sciences

Distributional and Fractal Calculus, Integral Transforms and Wavelets

Fourier Transform in Biomedical Engineering

Distributions in the Physical and Engineering Sciences, Volume 2

Linear and Nonlinear Dynamics in Continuous Media

Gabor Analysis and Algorithms

Theory and Applications

Introduction to Wavelet Analysis

Methods of Applied Fourier Analysis

Introduction to Partial Differential Equations with MATLAB

Foundations of Time-Frequency Analysis

Modern Sampling Theory

Mathematics and Applications

Signal Analysis and Prediction

Discrete Tomography

Foundations, Algorithms, and Applications

Wavelet Transforms and Time-Frequency Signal Analysis

Multiscale Potential Theory

With Applications to Geoscience

Wavelets and Subbands

Fundamentals and Applications

Wavelets and Signal Processing

Advances in Gabor Analysis

Time‒Frequency and Time‒Scale Methods

Adaptive Decompositions, Uncertainty Principles, and Sampling

Transforms and Fast Algorithms for Signal Analysis and Representations

Wavelets Through a Looking Glass

The World of the Spectrum

Sampling, Wavelets, and Tomography

Geometric Mechanics on Riemannian Manifolds

Applications to Partial Differential Equations

Recent Developments in Real and Harmonic Analysis

In Honor of Carlos Segovia