Mathematical Foundations of Complex Networked Information Systems [electronic resource] : Politecnico di Torino, Verrès, Italy 2009 / by P.R. Kumar, Martin J. Wainwright, Riccardo Zecchina ; edited by Fabio Fagnani, Sophie M. Fosson, Chiara Ravazzi.
Material type:
TextSeries: C.I.M.E. Foundation Subseries ; 2141Publisher: Cham : Springer International Publishing : Imprint: Springer, 2015Edition: 1st ed. 2015Description: VII, 135 p. 34 illus., 24 illus. in color. online resourceContent type: text Media type: computer Carrier type: online resourceISBN: 9783319169675Subject(s): System theory | Graph theory | Mathematical physics | Physics | Complex Systems | Graph Theory | Mathematical Applications in the Physical Sciences | Applications of Graph Theory and Complex NetworksAdditional physical formats: Printed edition:: No title; Printed edition:: No titleDDC classification: 519 LOC classification: Q295Online resources: Click here to access online
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Springer Nature eBookSummary: Introducing the reader to the mathematics beyond complex networked systems, these lecture notes investigate graph theory, graphical models, and methods from statistical physics. Complex networked systems play a fundamental role in our society, both in everyday life and in scientific research, with applications ranging from physics and biology to economics and finance. The book is self-contained, and requires only an undergraduate mathematical background.
E-BOOKS
| Current library | Home library | Call number | Materials specified | URL | Status | Date due | Barcode |
|---|---|---|---|---|---|---|---|
| IMSc Library | IMSc Library | Link to resource | Available | EBK15725 |
Introducing the reader to the mathematics beyond complex networked systems, these lecture notes investigate graph theory, graphical models, and methods from statistical physics. Complex networked systems play a fundamental role in our society, both in everyday life and in scientific research, with applications ranging from physics and biology to economics and finance. The book is self-contained, and requires only an undergraduate mathematical background.
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