Description
Groups and Graphs, Designs and Dynamics is a comprehensive volume in the London Mathematical Society Lecture Note Series that delves into the fascinating relationships between abstract algebra, discrete mathematics, and dynamical systems theory. Written by leading mathematicians R. A. Bailey and Peter J. Cameron along with Yaokun Wu, this book synthesizes research at the intersection of multiple mathematical disciplines.
The text examines how group theory provides structure for understanding graphs and designs, while exploring the dynamic properties that emerge from these mathematical objects. It covers fundamental concepts alongside recent developments, making it valuable for researchers and advanced students in pure mathematics. The authors present novel perspectives on classical problems and introduce contemporary applications of these interconnected fields.
Ideal for graduate-level study and research reference, this volume contributes significantly to the understanding of algebraic and combinatorial structures in modern mathematics.
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