Résumé
Rich in both theory and application, Fourier Analysis presents a unique and thorough approach to a key topic in advanced calculus. Written at a rigorous level yet in an engaging style that does not dilute the material, Eric Stade brings two profound aspects of the discipline to the forefront: the wealth of applications of Fourier analysis in the natural sciences, and the enormous impact Fourier analysis has had on the development of mathematics as a whole. Based upon the principle that theory and practice are fundamentally linked, Fourier Analysis is the ideal text and reference for students in mathematics, engineering, physics, as well as scientists and technicians in a broad range of disciplines who use Fourier analysis in real world situations.
L'auteur - Eric Stade
ERIC STADE, PhD, is Professor of Mathematics at the University of Colorado at Boulder. He received his doctorate in 1988 from Columbia University and has authored a number of refereed journal articles in number theory and physics. He is a member of the American Association of University Professors and the Mathematical Association of America.
Sommaire
- Introduction
- Fourier Coefficients and Fourier Series
- Fourier Series and Boundary Value Problems
- L2 Spaces: Optimal Contexts for Fourier Series
- Sturm-Liouville Problems
- A Splat and a Spike
- Fourier Transforms and Fourier Integrals
- Special Topics and Applications
- Local Frequency Analysis and Wavelets
- Appendix
Caractéristiques techniques
PAPIER | |
Éditeur(s) | Wiley |
Auteur(s) | Eric Stade |
Parution | 18/05/2005 |
Nb. de pages | 500 |
Format | 16 x 24 |
Couverture | Relié |
Poids | 835g |
Intérieur | Noir et Blanc |
EAN13 | 9780471669845 |
ISBN13 | 978-0-471-66984-5 |
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