Mathematics Of Networks


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Mathematics of Networks


Mathematics of Networks

Author: Nathan Albin

language: en

Publisher: CRC Press

Release Date: 2025-08-29


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Mathematics of Networks: Modulus Theory and Convex Optimization explores the question: “What can be learned by adapting the theory of p-modulus (and related continuum analysis concepts) to discrete graphs?” This book navigates the rich landscape of p-modulus on graphs, demonstrating how this theory elegantly connects concepts from graph theory, probability, and convex optimization. This book is ideal for anyone seeking a deeper understanding of the theoretical foundations of network analysis and applied graph theory. It serves as an excellent primary text or reference for graduate and advanced undergraduate courses across multiple disciplines, including mathematics, data science, and engineering, particularly those focusing on network analysis, applied graph theory, optimization, and related areas. Features: Accessible to students with a solid foundation in multivariable calculus and linear algebra. Broad interdisciplinary appeal, relevant to mathematics, data science, and engineering curricula. Numerous engaging exercises.

The Mathematics of Networks


The Mathematics of Networks

Author: Stefan Andrus Burr

language: en

Publisher: American Mathematical Soc.

Release Date: 1982


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The theory of networks is a very lively one, both in terms of developments in the theory itself and of the variety of its applications. This book, based on the 1981 AMS Short Course on the Mathematics of Networks, introduces most of the basic ideas of network theory and develops some of these ideas considerably.

Graphs, Networks and Algorithms


Graphs, Networks and Algorithms

Author: Dieter Jungnickel

language: en

Publisher: Springer Science & Business Media

Release Date: 2007-09-26


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From the reviews of the 2nd edition The substantial development effort of this text clearly shows through in this new edition with its clear writing, good organisation, comprehensive coverage of essential theory, and well-chosen applications. The proofs of important results and the representation of key algorithms in a Pascal-like notation allow this book to be used in a high-level undergraduate or low-level graduate course on graph theory, combinatorial optimization or computer science algorithms. The well-worked solutions to exercises are a real bonus for self study by students. The book is highly recommended. Zentralblatt für Mathematik 2005 The third edition of this standard textbook contains additional material: two new application sections (on graphical codes and their decoding) and about two dozen further exercises (with solutions, as throughout the text). Moreover, recent developments have been discussed and referenced, in particular for the travelling salesman problem. The presentation has been improved in many places (for instance, in the chapters on shortest paths and on colorings), and a number of proofs have been reorganized, making them more precise or more transparent.