Mathematical Foundations and Applications of Graph Entropy
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This latest addition to the successful Network Biology series presents current methods for determining the entropy of networks, making it the first to cover the recently established Quantitative Graph Theory. An excellent international team of editors and contributors provides an up-to-date outlook for the field, covering a broad range of graph entropy-related concepts and methods. The topics range from analyzing mathematical properties of methods right up to applying them in real-life areas. Fi
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This comprehensive volume offers researchers and graduate students a thorough examination of graph entropy methods within quantitative graph theory, bridging mathematical foundations with practical network analysis applications. The text systematically presents current computational techniques for determining network entropy while exploring the mathematical properties that underpin these measurement approaches. Readers will find rigorous coverage of entropy-related concepts that span from theoretical graph properties to computational implementations, making it an essential resource for those working in network biology and complex systems analysis.
What distinguishes this work is its unique positioning as the first dedicated coverage of the emerging quantitative graph theory field, backed by an international team of specialists who provide both depth and breadth. The material progresses logically from mathematical theory to real-world biological applications, offering readers practical insights into how entropy measures can illuminate network structures in research settings. For computational biologists, network scientists, and mathematics researchers, this represents a significant advancement in the systematic study of complex networks through entropy-based quantification.
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