Участник:Strijov/Drafts
Материал из MachineLearning.
(Различия между версиями)
												
			
			 (→Fourier for fun and practice nD)  | 
				 (→Theme 1: PDE)  | 
			||
| Строка 46: | Строка 46: | ||
*[https://arxiv.org/pdf/1505.05770.pdf Variational Inference with Normalizing Flows (source paper)]  | *[https://arxiv.org/pdf/1505.05770.pdf Variational Inference with Normalizing Flows (source paper)]  | ||
*[https://lilianweng.github.io/lil-log/2018/10/13/flow-based-deep-generative-models.html Flow-based deep generative models]  | *[https://lilianweng.github.io/lil-log/2018/10/13/flow-based-deep-generative-models.html Flow-based deep generative models]  | ||
| + | |||
| + | (after RBF)  | ||
==Theme 1: PDE==  | ==Theme 1: PDE==  | ||
| - | |||
| + | |||
| + | ==Theme 1: Navier-Stokes equations and viscous flow==  | ||
== Fourier for fun and practice 1D==  | == Fourier for fun and practice 1D==  | ||
Версия 20:11, 1 августа 2021
- Geometric deep learning
 - Functional data analysis
 - Applied mathematics for machine learning
 
General principles
1. The experiment and measurements defines axioms i
Syllabus and goals
Theme 1:
Message
Basics
Application
Code
https://papers.nips.cc/paper/2018/file/69386f6bb1dfed68692a24c8686939b9-Paper.pdf
Theme 1: Manifolds
Code
Surface differential geometry Coursera code video for Image and Video Processing
Theme 1: ODE and flows
- Neural Ordinary Differential Equations (source paper and code)
 - W: Flow-based generative model
 - Flows at deepgenerativemodels.github.io
 - Знакомство с Neural ODE на хабре
 
Goes to BME
(after RBF)
Theme 1: PDE
Theme 1: Navier-Stokes equations and viscous flow
Fourier for fun and practice 1D
Fourier for fun and practice nD
See:
- Fourier analysis on Manifolds 5G page 49
 - Spectral analysis on meshes
 
Geometric Algebra
experior product and quaternions
Theme 1: High order splines
Theme 1: Topological data analysis
Theme 1: Homology versus homotopy

