UID:
almafu_9958354256202883
Format:
1 online resource(xv,348p.) :
,
illustrations.
Edition:
Electronic reproduction. Berlin/Boston : De Gruyter, 2015. Mode of access: World Wide Web.
Edition:
System requirements: Web browser.
Edition:
Access may be restricted to users at subscribing institutions.
ISBN:
9783110365696
Series Statement:
De Gruyter Studies in Mathematics, 62
Content:
This book provides a systematic, rigorous and self-contained treatment of positive dynamical systems. A dynamical system is positive when all relevant variables of a systemare nonnegative in a natural way. This is in biology, demography or economics, where the levels of populations or prices of goods are positive. The principle also finds application in electrical engineering, physics and computer sciences.
Note:
Frontmatter --
,
Preface --
,
Contents --
,
Notation --
,
List of Figures --
,
1. How positive discrete dynamical systems do arise --
,
2. Concave Perron–Frobenius theory --
,
3. Internal metrics on convex cones --
,
4. Contractive dynamics on metric spaces --
,
5. Ascending dynamics in convex cones of infinite dimension --
,
6. Limit set trichotomy --
,
7. Non-autonomous positive systems --
,
8. Dynamics of interaction: opinions, mean maps, multi-agent coordination, and swarms --
,
Index --
,
Backmatter.
,
Also available in print edition.
,
In English.
Additional Edition:
ISBN 9783110369755
Additional Edition:
ISBN 9783110365719
Language:
English
Subjects:
Mathematics
DOI:
10.1515/9783110365696
URL:
https://doi.org/10.1515/9783110365696
URL:
Volltext
(URL des Erstveröffentlichers)
URL:
Volltext
(lizenzpflichtig)
