Главная
Study mode:
on
1
Intro
2
Outline
3
Unsupervised Learning via diffusion maps
4
Spectral clustering: learning the shape of data
5
Spectral clustering, graph cuts, community detection
6
Data clustering and unsupervised learning
7
Limitation of k-means
8
Kernel k-means and nonlinear embedding
9
Laplacian eigenmaps, k-means, spectral clustering
10
Comments on spectral clustering
11
A graph cut perspective
12
RatioCut and the graph Laplacian
13
Convex relaxation of RatioCut
14
Intuition
15
Finding the optimal graph cut via SDP relaxation
16
A short tour of the proof - Game of Cones
17
Spectral clustering for two concentric circles
18
Community detection under stochastic block model
19
Graph cuts and the stochastic block model
20
Semisupervised clustering
21
The Age of Surveillance Capitalism
22
What happens on the edge, stays on the edge!
23
Al on the edge
24
Challenges of on-device machine learning
25
Compressive machine learning
26
Compressive classification
27
Compressive deep learning
28
Construction of projection matrix
29
Structured manifold projection
30
Initial results on MNIST dataset
31
Conclusion and Outlook
Description:
Explore cutting-edge advances in data science mathematics through this 41-minute conference talk by Thomas Strohmer from California University. Delve into unsupervised learning techniques, including diffusion maps and spectral clustering, while examining their applications in data shape analysis, community detection, and graph cuts. Investigate the limitations of k-means clustering and discover alternative approaches like kernel k-means and nonlinear embedding. Learn about Laplacian eigenmaps and their connection to spectral clustering, and understand the mathematical foundations of graph cuts and community detection in stochastic block models. Gain insights into semi-supervised clustering and the challenges of on-device machine learning in the age of surveillance capitalism. Discover compressive machine learning techniques, including compressive classification and deep learning, and their potential applications in edge computing. Conclude with an exploration of structured manifold projection and its initial results on the MNIST dataset, providing a comprehensive overview of current trends and future directions in data science and machine learning. Read more

Clustering and Classification From the Core to the Edge - Thomas Strohmer, California University

Alan Turing Institute
Add to list