Benyamin Ghojogh Mark Crowley Fakhri Karray Ali Ghodsi Ghojogh Elements of Dimensionality Reduction and Manifold Learning

Elements of Dimensionality Reduction and Manifold Learning

von Benyamin Ghojogh Mark Crowley Fakhri Karray Ali Ghodsi

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Beschreibung

Dimensionality reduction, also known as manifold learning, is an area of machine learning used for extracting informative features from data for better representation of data or separation between classes. This book presents a cohesive review of linear and nonlinear dimensionality reduction and manifold learning. Three main aspects of dimensionality reduction are covered: spectral dimensionality reduction, probabilistic dimensionality reduction, and neural network-based dimensionality reduction, which have geometric, probabilistic, and information-theoretic points of view to dimensionality reduction, respectively. The necessary background and preliminaries on linear algebra, optimization, and kernels are also explained to ensure a comprehensive understanding of the algorithms.
The tools introduced in this book can be applied to various applications involving feature extraction, image processing, computer vision, and signal processing. This book is applicable to a wide audience who would like to acquire a deep understanding of the various ways to extract, transform, and understand the structure of data. The intended audiences are academics, students, and industry professionals. Academic researchers and students can use this book as a textbook for machine learning and dimensionality reduction. Data scientists, machine learning scientists, computer vision scientists, and computer scientists can use this book as a reference. It can also be helpful to statisticians in the field of statistical learning and applied mathematicians in the fields of manifolds and subspace analysis. Industry professionals, including applied engineers, data engineers, and engineers in various fields of science dealing with machine learning, can use this as a guidebook for feature extraction from their data, as the raw data in industry often require preprocessing.
The book is grounded in theory but provides thorough explanations and diverseexamples to improve the reader’s comprehension of the advanced topics. Advanced methods are explained in a step-by-step manner so that readers of all levels can follow the reasoning and come to a deep understanding of the concepts. This book does not assume advanced theoretical background in machine learning and provides necessary background, although an undergraduate-level background in linear algebra and calculus is recommended.
Dimensionality reduction, also known as manifold learning, is an area of machine learning used for extracting informative features from data for better representation of data or separation between classes. This book presents a cohesive review of linear and nonlinear dimensionality reduction and manifold learning. Three main aspects of dimensionality reduction are covered: spectral dimensionality reduction, probabilistic dimensionality reduction, and neural network-based dimensionality reduction, which have geometric, probabilistic, and information-theoretic points of view to dimensionality reduction, respectively. The necessary background and preliminaries on linear algebra, optimization, and kernels are also explained to ensure a comprehensive understanding of the algorithms.
The tools introduced in this book can be applied to various applications involving feature extraction, image processing, computer vision, and signal processing. This book is applicable to a wide audience who would like to acquire a deep understanding of the various ways to extract, transform, and understand the structure of data. The intended audiences are academics, students, and industry professionals. Academic researchers and students can use this book as a textbook for machine learning and dimensionality reduction. Data scientists, machine learning scientists, computer vision scientists, and computer scientists can use this book as a reference. It can also be helpful to statisticians in the field of statistical learning and applied mathematicians in the fields of manifolds and subspace analysis. Industry professionals, including applied engineers, data engineers, and engineers in various fields of science dealing with machine learning, can use this as a guidebook for feature extraction from their data, as the raw data in industry often require preprocessing.
The book is grounded in theory but provides thorough explanations and diverseexamples to improve the reader’s comprehension of the advanced topics. Advanced methods are explained in a step-by-step manner so that readers of all levels can follow the reasoning and come to a deep understanding of the concepts. This book does not assume advanced theoretical background in machine learning and provides necessary background, although an undergraduate-level background in linear algebra and calculus is recommended.

Explains the theory of fundamental algorithms in dimensionality reduction, in a step-by-step and very detailed approach Useful for anyone who wants to understand the ways to extract, transform, and understand the structure of data Appropriate as an advanced textbook, an in-depth supplementary resource, or for researchers or practitioners

Autor*in

Benyamin Ghojogh

Themen in »Elements of Dimensionality Reduction and Manifold Learning«

Data Reduction Data Visualization Dimensionality Reduction Feature Extraction Machine Learning Manifold Learning Pattern Analysis Representation Learning Subspace Learning Unsupervised Learning artificial neural networks deep learning data embedding data science statistical learning

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“The entire book is full of mathematical equations. … By having mathematical insights, which the book provides, one can adapt these techniques. The book can be used in academia at the graduate level. With lots of references, it can be used by researchers, too.” (Maulik A. Dave, Computing Reviews, November 29, 2024)


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Details

ISBN: 9783031106019
Verlag: Springer International Publishing
Erscheinung: 03.02.2023

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