corrections Maximmilian intro chapter
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intro.md
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intro.md
@ -26,13 +26,16 @@ Some visual examples of numerically simulated time sequences. In this book, we a
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As a _sneak preview_, in the next chapters will show:
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As a _sneak preview_, in the next chapters will show:
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- How to train networks to infer fluid flows around shapes like airfoils in one go, i.e., a _surrogate model_ that replaces a traditional numerical simulation.
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- How to train networks to infer a fluid flow around shapes like airfoils, and estimate the uncertainty of the prediction. This gives a _surrogate model_ that replaces a traditional numerical simulation.
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- How to use model equations as residuals to train networks that represent solutions, and how to improve upon these residual constraints by using _differentiable simulations_.
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- How to use model equations as residuals to train networks that represent solutions, and how to improve upon these residual constraints by using _differentiable simulations_.
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- How to more tightly interact with a full simulator for _inverse problems_. E.g., we'll demonstrate how to circumvent the convergence problems of standard reinforcement learning techniques by leveraging simulators in the training loop.
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- How to more tightly interact with a full simulator for _inverse problems_. E.g., we'll demonstrate how to circumvent the convergence problems of standard reinforcement learning techniques by leveraging simulators in the training loop.
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The different PBDL techniques will be introduced ordered in terms of growing
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Over the course of the next
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chapters we will introduce different approaches for introducing physical models
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into deep learning, i.e., _physics-based deep learning_ (PBDL) approaches.
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These algorithmic variants will be introduced in order of increasing
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tightness of the integration, and pros and cons of the different approaches
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tightness of the integration, and pros and cons of the different approaches
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will be discussed. It's important to know in which scenarios each of the
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will be discussed. It's important to know in which scenarios each of the
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different techniques is particularly useful.
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different techniques is particularly useful.
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@ -40,7 +43,7 @@ different techniques is particularly useful.
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## Comments and suggestions
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## Comments and suggestions
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This _book_, where "book" stands for a collection of texts, equations, images and code examples,
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This _book_, where "book" stands for a collection of digital texts and code examples,
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is maintained by the
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is maintained by the
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[TUM Physics-based Simulation Group](https://ge.in.tum.de). Feel free to contact us
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[TUM Physics-based Simulation Group](https://ge.in.tum.de). Feel free to contact us
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if you have any comments, e.g., via [old fashioned email](mailto:i15ge@cs.tum.edu).
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if you have any comments, e.g., via [old fashioned email](mailto:i15ge@cs.tum.edu).
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@ -23,11 +23,12 @@
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| ABbreviation | Meaning |
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| ABbreviation | Meaning |
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| --- | --- |
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| --- | --- |
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| CNN | Convolutional Neural Network |
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| BNN | Bayesian neural network |
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| CNN | Convolutional neural network |
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| DL | Deep Learning |
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| DL | Deep Learning |
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| GD | (steepest) Gradient Descent|
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| GD | (steepest) Gradient Descent|
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| MLP | Multi-Layer Perceptron, a neural network with fully connected layers |
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| MLP | Multi-Layer Perceptron, a neural network with fully connected layers |
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| NN | Neural Network (a generic one, in contrast to, e.g., a CNN or MLP) |
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| NN | Neural network (a generic one, in contrast to, e.g., a CNN or MLP) |
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| PDE | Partial Differential Equation |
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| PDE | Partial Differential Equation |
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| PBDL | Physics-Based Deep Learning |
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| PBDL | Physics-Based Deep Learning |
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| SGD | Stochastic Gradient Descent|
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| SGD | Stochastic Gradient Descent|
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