This book for graduate students in statistics, data science, computer science, machine learning, and mathematics explores the theory of complex networks, modern analysis methods, and computational issues. Applications range from technology and information to finance to social science to computational biology, physics, and engineering.
This book for graduate students in statistics, data science, computer science, machine learning, and mathematics explores the theory of complex networks, modern analysis methods, and computational issues. Applications range from technology and information to finance to social science to computational biology, physics, and engineering.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Alan J. Izenman is Professor of Statistical Science at Temple University. He received his Ph.D. from the University of California, Berkeley. He was a faculty member at Tel Aviv University and Colorado State University, and was a visiting faculty member at the University of Chicago, the University of Minnesota, and Stanford University. He was Program Director of Statistics and Probability at NSF (1992-94). A Fellow of the ASA, RSS, and ISI, he has served on the Editorial Boards of JASA, Law, Probability, and Risk, and Statistical Analysis and Data Mining. He is the author of Modern Multivariate Statistical Techniques (2013).
Inhaltsangabe
Preface 1. Introduction and preview 2. Examples of networks 3. Graphs and networks 4. Random graph models 5. Percolation on Zd 6. Percolation beyond Zd 7. The topology of networks 8. Models of network evolution and growth 9. Network sampling 10. Parametric network models 11. Graph partitioning: i. graph cuts 12. Graph partitioning: ii. community detection 13. Graph partitioning: iii. spectral clustering 14. Graph partitioning: iv. overlapping communities 15. Examining network properties 16. Graphons as limits of networks 17. Dynamic networks Index of examples Author index Subject index.
Preface 1. Introduction and preview 2. Examples of networks 3. Graphs and networks 4. Random graph models 5. Percolation on Zd 6. Percolation beyond Zd 7. The topology of networks 8. Models of network evolution and growth 9. Network sampling 10. Parametric network models 11. Graph partitioning: i. graph cuts 12. Graph partitioning: ii. community detection 13. Graph partitioning: iii. spectral clustering 14. Graph partitioning: iv. overlapping communities 15. Examining network properties 16. Graphons as limits of networks 17. Dynamic networks Index of examples Author index Subject index.
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