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Banach Center – Oberwolfach Graduate Seminar: Mathematics of Deep Learning

Teaching material for 'Mathematics of Deep Learning Workshop' (https://www.mfo.de/occasion/1947a)


Overview

Monday Tuesday Wednesday Thursday Friday
Mathematical Foundations of ML Approximation Theory and Expressivity I Approximation Theory Deep Neural Networks for PDEs Interpretability
Introduction to Neural Networks Neural Network Approximation in TensorFlow Deep Learning meets Inverse Problems Deep Learning meets Parametric Partial Differential Equation Generalization for Deep Learning
Introduction to TensorFlow Deep Learning for Kolmogorov PDEs NN Training in the Overparametrized Setting Linear Regression with LASSO

Talks

  1. Gitta Kutyniok

  2. Philipp Grohs

  3. Julius Berner


Notebooks

Google Colaboratory

  1. Philipp Grohs

  2. Julius Berner

    • A simple approach to the Fashion-MNIST dataset: Fashion_MNIST

    • Framework for constructing deep neural networks to efficiently approximate various functions: NN_Approximation

    • Deep learning based method for solving high-dimensional Kolmogorov PDEs: DL_Kolmogorov

Local Environment

  1. Install the Python development environment
  2. Create a virtual environment
  3. Install requirements.txt

(see https://www.tensorflow.org/install/pip)