unified caps of headings
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@@ -4,9 +4,11 @@ Models and Equations
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Below we'll give a very (really _very_!) brief intro to deep learning, primarily to introduce the notation.
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In addition we'll discuss some _model equations_ below. Note that we won't use _model_ to denote trained neural networks, in contrast to some other texts. These will only be called "NNs" or "networks". A "model" will always denote model equations for a physical effect, typically a PDE.
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## Deep Learning and Neural Networks
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## Deep learning and neural networks
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There are lots of great introductions to deep learning - hence, we'll keep it short:
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In this book we focus on the connection with physical
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models, and there are lots of great introductions to deep learning.
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Hence, we'll keep it short:
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our goal is to approximate an unknown function
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$f^*(x) = y^*$ ,
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@@ -56,7 +58,7 @@ maximum likelihood estimation
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Also interesting: from a math standpoint ''just'' non-linear optimization ...
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-->
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## Partial Differential Equations as Physical Models
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## Partial differential equations as physical models
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The following section will give a brief outlook for the model equations
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we'll be using later on in the DL examples.
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