Master basic matrix methods by seeing how the mathematics is used in practice in a range of data-driven applications. Includes a wealth of engaging exercises for quizzes, self-study and interactive learning, as well as online JULIA demos offering a hands-on learning experience for upper-level undergraduates and first-year graduate students.
Master basic matrix methods by seeing how the mathematics is used in practice in a range of data-driven applications. Includes a wealth of engaging exercises for quizzes, self-study and interactive learning, as well as online JULIA demos offering a hands-on learning experience for upper-level undergraduates and first-year graduate students.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Jeffrey A. Fessler is the William L. Root Professor of EECS at the University of Michigan. He received the Edward Hoffman Medical Imaging Scientist Award in 2013, and an IEEE EMBS Technical Achievement Award in 2016. He received the 2023 Steven S. Attwood Award, the highest honor awarded to a faculty member by the College of Engineering at the University of Michigan. He is a fellow of the IEEE and of the AIMBE.
Inhaltsangabe
1. Getting started 2. Introduction to Matrices 3. Matrix factorization: eigendecomposition and SVD 4. Subspaces, rank and nearest-subspace classification 5. Linear least-squares regression and binary classification 6. Norms and Procrustes problems 7. Low-rank approximation and multidimensional scaling 8. Special matrices, Markov chains and PageRank 9. Optimization basics and logistic regression 10. Matrix completion and recommender systems 11. Neural network models 12. Random matrix theory, signal+ noise matrices, and phase transitions.
1. Getting started 2. Introduction to Matrices 3. Matrix factorization: eigendecomposition and SVD 4. Subspaces, rank and nearest-subspace classification 5. Linear least-squares regression and binary classification 6. Norms and Procrustes problems 7. Low-rank approximation and multidimensional scaling 8. Special matrices, Markov chains and PageRank 9. Optimization basics and logistic regression 10. Matrix completion and recommender systems 11. Neural network models 12. Random matrix theory, signal+ noise matrices, and phase transitions.
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