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Excursions in Harmonic Analysis, Volume 6 : In Honor of John Benedetto’s 80th Birthday
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| 概要 | John J. Benedetto has had a profound influence not only on the direction of harmonic analysis and its applications, but also on the entire community of people involved in the field. The chapters in th...is volume – compiled on the occasion of his 80th birthday – are written by leading researchers in the field and pay tribute to John’s many significant and lasting achievements. Covering a wide range of topics in harmonic analysis and related areas, these chapters are organized into four main parts: harmonic analysis, wavelets and frames, sampling and signal processing, and compressed sensing and optimization. An introductory chapter also provides a brief overview of John’s life and mathematical career. This volume will be an excellent reference for graduate students, researchers, and professionals in pure and applied mathematics, engineering, and physics.続きを見る |
| 目次 | John Benedetto's mathematical work Absolute continuity and the Banach-Zaretsky Theorem Spectral Synthesis and H1(R) Universal Upper Bound on the Blowup Rate of Nonlinear Schrodinger Equation with Rotation Almost Eigenvalues and Eigenvectors of Almost Mathieu Operators Spatio-spectral limiting on rendundant cubes: A case study A notion of optimal packings of subspaces with mix-rank and solutions Construction of Frames Using Calderon-Zygmund Operator Theory Equiangular frames and their duals Wavelet sets for crystallographic groups Discrete Translates in Function Spaces Local-to-global frames and applications to the dynamical sampling problem Signal analysis using Born-Jordan-type Distributions Sampling by averages and average splines on Dirichlet spaces and on combinatorial graphs Dynamical Sampling: a view from Control Theory Linear Multiscale Transforms Based on Even-Reversible Subdivision Operators Sparsity-Based MIMO Radars Robust width: A Characterization of uniformly stable and robust compressed sensing On best uniform affine approximants of convex or concave real valued functions from RK, Chebyshev equioscillation and graphics A Kaczmarz Algorithm for Solving Tree Based Distributed Systems of Equations Maximal function pooling with applications.続きを見る |
| 冊子版へのリンク | https://hdl.handle.net/2324/1001726190 |
| 本文を見る | Springer Mathematics and Statistics eBooks 2021 English/International: 2021 |
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| 登録日 | 2023.09.29 |
| 更新日 | 2024.01.30 |