A systematic introduction to the theory, algorithms, and applications of key mathematical models for data science. Covering applications including imaging, communication, and face recognition, with online code, it is ideal for senior/graduate students in computer science, data science, and electrical engineering. With foreword by Emmanuel Candà s.
A systematic introduction to the theory, algorithms, and applications of key mathematical models for data science. Covering applications including imaging, communication, and face recognition, with online code, it is ideal for senior/graduate students in computer science, data science, and electrical engineering. With foreword by Emmanuel Candà s.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
John Wright is an Associate Professor in the Electrical Engineering Department and the Data Science Institute at Columbia University.
Inhaltsangabe
Foreword Preface Acknowledgements 1. Introduction Part I. Principles of Low-Dimensional Models: 2. Sparse Signal Models 3. Convex Methods for Sparse Signal Recovery 4. Convex Methods for Low-Rank Matrix Recovery 5. Decomposing Low-Rank and Sparse Matrices 6. Recovering General Low-Dimensional Models 7. Nonconvex Methods for Low-Dimensional Models Part II. Computation for Large-Scale Problems: 8. Convex Optimization for Structured Signal Recovery 9. Nonconvex Optimization for High-Dimensional Problems Part III. Applications to Real-World Problems: 10. Magnetic Resonance Imaging 11. Wideband Spectrum Sensing 12. Scientific Imaging Problems 13. Robust Face Recognition 14. Robust Photometric Stereo 15. Structured Texture Recovery 16. Deep Networks for Classification Appendices: Appendix A. Facts from Linear Algebra and Matrix Analysis Appendix B. Convex Sets and Functions Appendix C. Optimization Problems and Optimality Conditions Appendix D. Methods for Optimization Appendix E. Facts from High-Dimensional Statistics Bibliography List of Symbols Index.
Foreword Preface Acknowledgements 1. Introduction Part I. Principles of Low-Dimensional Models: 2. Sparse Signal Models 3. Convex Methods for Sparse Signal Recovery 4. Convex Methods for Low-Rank Matrix Recovery 5. Decomposing Low-Rank and Sparse Matrices 6. Recovering General Low-Dimensional Models 7. Nonconvex Methods for Low-Dimensional Models Part II. Computation for Large-Scale Problems: 8. Convex Optimization for Structured Signal Recovery 9. Nonconvex Optimization for High-Dimensional Problems Part III. Applications to Real-World Problems: 10. Magnetic Resonance Imaging 11. Wideband Spectrum Sensing 12. Scientific Imaging Problems 13. Robust Face Recognition 14. Robust Photometric Stereo 15. Structured Texture Recovery 16. Deep Networks for Classification Appendices: Appendix A. Facts from Linear Algebra and Matrix Analysis Appendix B. Convex Sets and Functions Appendix C. Optimization Problems and Optimality Conditions Appendix D. Methods for Optimization Appendix E. Facts from High-Dimensional Statistics Bibliography List of Symbols Index.
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