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1
Intro
2
Connectivity Augmentation Problem
3
Reduction to Steiner Tree
4
Reduction from CAP to Steiner Tree
5
Lower Bound
6
Obtaining Approximation Algorithm
7
Linear Programming
8
Motivation for Spectral Network Design
9
Generalized Survivable Network Design
10
Spectral Rounding
11
First Main Result
12
Second Result
13
Spectral certificate
14
Future Work
15
Conjunctive normal form (CNF)
16
Classic Glauber dynamics Gibbs sampli
Description:
Explore approximation algorithms in this 41-minute ACM conference talk. Dive into the Connectivity Augmentation Problem and its reduction to Steiner Tree. Examine lower bounds and approximation algorithms using linear programming. Investigate spectral network design, including generalized survivable networks and spectral rounding. Learn about main results, spectral certificates, and future work in the field. Conclude with insights into conjunctive normal form (CNF) and classic Glauber dynamics Gibbs sampling.

Approximation Algorithms

Association for Computing Machinery (ACM)
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