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Choi, Jaesik
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A Deterministic Partition Function Approximation for Exponential Random Graph Models

Author(s)
Pu, WenChoi, JaesikHwang, YunseongAmir, Eyal
Issued Date
2015-07-31
URI
https://scholarworks.unist.ac.kr/handle/201301/32823
Fulltext
https://www.ijcai.org/Abstract/15/034
Citation
International Joint Conference on Artificial Intelligence, pp.192 - 200
Abstract
Exponential Random Graphs Models (ERGM) are common, simple statistical models for social network and other network structures. Unfortunately, inference and learning with them is hard even for small networks because their partition functions are intractable for precise computation. In this paper, we introduce a new quadratic time deterministic approximation to these partition functions. Our main insight enabling this advance is that subgraph statistics is sufficient to derive a lower bound for partition functions given that the model is not dominated by a few graphs. The proposed method differs from existing methods in its ways of exploiting asymptotic properties of subgraph statistics. Compared to the current Monte Carlo simulation based methods, the new method is scalable, stable, and precise enough for inference tasks.
Publisher
International Joint Conferences on Artificial Intelligence Organization

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