High-Dimensional Probability: An Introduction with Applications in Data Science

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But before reading a little synopsis first, I will include it below ...

 

High-dimensional probability offers insight into the behavior of random vectors, random matrices, random subspaces, and objects used to quantify uncertainty in high dimensions. Drawing on ideas from probability, analysis, and geometry, it lends itself to applications in mathematics, statistics, theoretical computer science, signal processing, optimization, and more. It is the first to integrate theory, key tools, and modern applications of high-dimensional probability. Concentration inequalities form the core, and it covers both classical results such as Hoeffding's and Chernoff's inequalities and modern developments such as the matrix Bernstein's inequality. It then introduces the powerful methods based on stochastic processes, including such tools as Slepian's, Sudakov's, and Dudley's inequalities, as well as generic chaining and bounds based on VC dimension. A broad range of illustrations is embedded throughout, including classical and modern results for covariance estimation,

 

And this is as detailed as the book ...

 

Author : Roman Vershynin

Pages : 296 pages

Publisher : Cambridge University Press

Language :

ISBN-10 : 1108415199

ISBN-13 : 9781108415194

 

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High-Dimensional Probability: An Introduction with Applications in Data Science

 

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