abstract | title | year | layout | series | publisher | issn | id | month | tex_title | firstpage | lastpage | page | order | cycles | bibtex_author | author | date | note | address | container-title | volume | genre | issued | extras | ||||||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Chordal graphs can be used to encode dependency models that are representable by both directed acyclic and undirected graphs. This paper discusses a very simple and efficient algorithm to learn the chordal structure of a probabilistic model from data. The algorithm is a greedy hill-climbing search algorithm that uses the inclusion boundary neighborhood over chordal graphs. In the limit of a large sample size and under appropriate hypotheses on the scoring criterion, we prove that the algorithm will find a structure that is inclusion-optimal when the dependency model of the data-generating distribution can be represented exactly by an undirected graph. The algorithm is evaluated on simulated datasets. |
Learning inclusion-optimal chordal graphs |
2008 |
inproceedings |
Proceedings of Machine Learning Research |
PMLR |
2640-3498 |
auvray08a |
0 |
Learning inclusion-optimal chordal graphs |
18 |
25 |
18-25 |
18 |
false |
Auvray, Vincent and Wehenkel, Louis |
|
2008-07-09 |
Reissued by PMLR on 09 October 2024. |
Proceedings of the 24th Conference on Uncertainty in Artificial Intelligence |
R6 |
inproceedings |
|