Mathematics of Information
Mathematics of Information
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Zusammenfassung
Starting with the Shannon-Wiener approach to mathematical information theory, allowing a mathematical "measurement" of an amount of information, the book begins by defining the terms message and information and axiomatically assigning an amount of information to a probability.
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Mathematics of Information by Stefan Schffler
Starting with the Shannon-Wiener approach to mathematical information theory, allowing a mathematical "measurement" of an amount of information, the book begins by defining the terms message and information and axiomatically assigning an amount of information to a probability. The second part explores countable probability spaces, leading to the definition of Shannon entropy based on the average amount of information; three classical applications of Shannon entropy in statistical physics, mathematical statistics, and communication engineering are presented, along with an initial glimpse into the field of quantum information. The third part is dedicated to general probability spaces, focusing on the information-theoretical analysis of dynamic systems. The book builds on bachelor-level knowledge and is primarily intended for mathematicians and computer scientists, placing a strong emphasis on rigorous proofs.Prof. Dr. Dr. Stefan Schäffler, University of the German Federal Armed Forces Munich, Faculty of Electrical Engineering and Information Technology, Chair of Mathematics and Operations Research.
| SKU | Nicht verfügbar |
| ISBN 13 | 9783662691014 |
| Titel | Mathematics of Information |
| Autor | Stefan Schäffler |
| Serie | Mathematics Study Resources |
| Buchzustand | Nicht verfügbar |
| Bindungsart | Paperback |
| Verlag | Springer-Verlag Berlin and Heidelberg GmbH & Co. KG |
| Erscheinungsjahr | 2024-09-01 |
| Seitenanzahl | 157 |
| Hinweis auf dem Einband | Die Abbildung des Buches dient nur Illustrationszwecken, die tatsächliche Bindung, das Cover und die Auflage können sich davon unterscheiden. |
| Hinweis | Nicht verfügbar |