Forty years ago, in 1957, the Principle of Maximum Entropy was first intro- duced by Jaynes into the field of statistical mechanics. Since that seminal publication, this principle has been adopted in many areas of science and technology beyond its initial application. It is now found in spectral analysis, image restoration and a number of branches ofmathematics and physics, and has become better known as the Maximum Entropy Method (MEM).
Today MEM is a powerful means to deal with ill-posed problems, and much research work is devoted to it. My own research in the area ofMEM started in 1980, when I was a grad- uate student in the Department of Electrical Engineering at the University of Sydney, Australia. This research work was the basis of my Ph.D. the- sis, The Maximum Entropy Method and Its Application in Radio Astronomy, completed in 1985.
As well as continuing my research in MEM after graduation, I taught a course of the same name at the Graduate School, Chinese Academy of Sciences, Beijingfrom 1987to 1990. Delivering the course was theimpetus for developing a structured approach to the understanding of MEM and writing hundreds of pages of lecture notes.
| ISBN: | 9783642644849 |
| Publication date: | 16th September 2011 |
| Author: | Nailong Wu |
| Publisher: | Springer an imprint of Springer Berlin Heidelberg |
| Format: | Paperback |
| Pagination: | 327 pages |
| Series: | Springer Series in Information Sciences |
| Genres: |
Cybernetics and systems theory Mathematical physics |
Forty years ago, in 1957, the Principle of Maximum Entropy was first intro- duced by Jaynes into the field of statistical mechanics. Since that seminal publication, this principle has been adopted in many areas of science and technology beyond its initial application.
The Maximum Entropy Method features in the following genres: Cybernetics and systems theory, Mathematical physics
Paperback. Not Available.
The Maximum Entropy Method was written by Nailong Wu and published by Springer an imprint of Springer Berlin Heidelberg
The Maximum Entropy Method has 327 pages
Yes it is part of Springer Series in Information Sciences series