Progress in optics
The Progress in Optics series contains more than 300 review articles by distinguished research workers, which have become permanent records for many important developments, helping optical scientists and optical engineers stay abreast of their fields. Comprehensive, in-depth reviews Edited by the leading authority in the field.
Read More ↓Title Statements
- Full title :Progress in optics. / edited by Taco D. Visser.
Summary
The Progress in Optics series contains more than 300 review articles by distinguished research workers, which have become permanent records for many important developments, helping optical scientists and optical engineers stay abreast of their fields. Comprehensive, in-depth reviews Edited by the leading authority in the field.
Read More ↓Edition Statements
- Publication Date:2016.
- Edition:First edition
Publication Statements
- Publisher(s):Elsevier
- Place of Publication:Amsterdam, Netherlands
- Language:eng
- Publication Date:2016.
The Physical Object
- Description:1 online resource
Edition Identifiers
- ISBN:0444637214, 9780444637215
- oclc:ocn949850696
- LC Classification:QC355.3
- Dewey Decimal:535
Table of Contents
Front Cover; Progress in Optics; Copyright; Contents; Contributors; Preface; Chapter One: Computational Optics Through Sequence Transformations; 1. Introduction; 2. Why Levin-Type Sequence Transformations?; 2.1. Preliminaries; 2.2. Padé Approximants and Wynnś Epsilon Algorithm; 2.3. Levinś Transformation; 2.4. Wenigerś Transformation; 2.5. Summing Series with Levin-Type Transformations: The Case of the Euler Series; 3. Decoding Divergent Series in Optics; 3.1. Maxwellś Equations and Beam Optics: The Lax-Louisell-McKnight Series
3.2. Using Sequence Transformations to Sum LLM Series: The On-Axis Field of Linearly Polarized Gaussian Beams3.3. A Proof of Factorial Divergence of Typical LLM Series; 4. Numerical Exploration of the Diffraction Catastrophe Zoo; 4.1. Catastrophe Optics: A Brief History; 4.2. Berryś Classification of Diffraction Catastrophes; 4.3. Numerical Computation of Diffraction Catastrophes via Sequence Transformations: Asymptotic Expansions; 4.4. Numerical Evaluation of Diffraction Catastrophes by Taylor-Like Expansions; 4.4.1. Accurate Evaluation of the Airy Function
4.4.2. PsiA3 Diffraction Catastrophe: The Cusp4.5. How Does Wenigerś Transformation Work on Diffra…
Subjects
Writers
More from this Series
No reviews yet. Be the first to rate this work.
Related Works
more →
Materials characterization
Fiber optics
<>
Theories of vision from al-Kindi to Kepler
Lindberg, David C., wetenschapshistoricus,, (David Charles)
Rate & Review