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Birkhauser Transfiniteness: For Graphs, Electrical Networks

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Description

Explore the deep mathematical connections between graph theory, electrical networks, and random walks in this specialized text from Birkhauser. This work traces the lineage of transfiniteness from its roots in Cantor's transfinite numbers to its application in modern mathematical structures. By examining the history of these subjects, including the origins of graph theory dating back to Leonhard Euler's solution to the Konigsberg bridge problem in 1736, the book provides a robust framework for understanding how these concepts interact. It is an essential resource for those studying the evolution of mathematical ideas and their practical applications in networking and complex systems. Whether you are researching the history of electrical networks or the mathematical properties of random walks, this book offers a clear perspective on how these fields have developed over time. It serves as a bridge between classical mathematical theory and modern computational applications.

Key Features

Covers the mathematical relationship between graphs, electrical networks, and random walks.

Provides historical context starting from Leonhard Euler's 1736 solution to the Konigsberg bridge problem.

Explores the ancestry of transfiniteness through Cantor's transfinite numbers.

Connects classical mathematical theories to modern concepts in networking and security.

Published by Birkhauser Boston for academic and professional research use.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
01 January 1996
Listed Since
12 January 2007

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