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Mathematical Aspects of Deep Learning Philipp Grohs (Universitat Wien, Austria)

Mathematical Aspects of Deep Learning By Philipp Grohs (Universitat Wien, Austria)

Mathematical Aspects of Deep Learning by Philipp Grohs (Universitat Wien, Austria)


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Summary

The development of a theoretical foundation for deep learning methods constitutes one of the most active and exciting research topics in applied mathematics. Written by leading experts in the field, this book acts as a mathematical introduction to deep learning for researchers and graduate students trying to get into the field.

Mathematical Aspects of Deep Learning Summary

Mathematical Aspects of Deep Learning by Philipp Grohs (Universitat Wien, Austria)

In recent years the development of new classification and regression algorithms based on deep learning has led to a revolution in the fields of artificial intelligence, machine learning, and data analysis. The development of a theoretical foundation to guarantee the success of these algorithms constitutes one of the most active and exciting research topics in applied mathematics. This book presents the current mathematical understanding of deep learning methods from the point of view of the leading experts in the field. It serves both as a starting point for researchers and graduate students in computer science, mathematics, and statistics trying to get into the field and as an invaluable reference for future research.

About Philipp Grohs (Universitat Wien, Austria)

Philipp Grohs is Professor of Applied Mathematics at the University of Vienna and Group Leader of Mathematical Data Science at the Austrian Academy of Sciences. Gitta Kutyniok is Bavarian AI Chair for Mathematical Foundations of Artificial Intelligence at Ludwig-Maximilians Universitat Munchen and Adjunct Professor for Machine Learning at the University of Tromso.

Table of Contents

1. The modern mathematics of deep learning Julius Berner, Philipp Grohs, Gitta Kutyniok and Philipp Petersen; 2. Generalization in deep learning K. Kawaguchi, Y. Bengio and L. Kaelbling; 3. Expressivity of deep neural networks Ingo Guhring, Mones Raslan and Gitta Kutyniok; 4. Optimization landscape of neural networks Rene Vidal, Zhihui Zhu and Benjamin D. Haeffele; 5. Explaining the decisions of convolutional and recurrent neural networks Wojciech Samek, Leila Arras, Ahmed Osman, Gregoire Montavon and Klaus-Robert Muller; 6. Stochastic feedforward neural networks: universal approximation Thomas Merkh and Guido Montufar; 7. Deep learning as sparsity enforcing algorithms A. Aberdam and J. Sulam; 8. The scattering transform Joan Bruna; 9. Deep generative models and inverse problems Alexandros G. Dimakis; 10. A dynamical systems and optimal control approach to deep learning Weinan E, Jiequn Han and Qianxiao Li; 11. Bridging many-body quantum physics and deep learning via tensor networks Yoav Levine, Or Sharir, Nadav Cohen and Amnon Shashua.

Additional information

NGR9781316516782
9781316516782
1316516784
Mathematical Aspects of Deep Learning by Philipp Grohs (Universitat Wien, Austria)
New
Hardback
Cambridge University Press
2022-12-22
492
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
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