Knowledge Generation -- Variational Bayes on Knowledge Graphs
–arXiv.org Artificial Intelligence
This thesis is a proof of concept for the potential of Variational Auto-Encoder (VAE) on representation learning of real-world Knowledge Graphs (KG). Inspired by successful approaches to the generation of molecular graphs, we evaluate the capabilities of our model, the Relational Graph Variational Auto-Encoder (RGVAE). The impact of the modular hyperparameter choices, encoding through graph convolutions, graph matching and latent space prior, is compared. The RGVAE is first evaluated on link prediction. The mean reciprocal rank (MRR) scores on the two datasets FB15K-237 and WN18RR are compared to the embedding-based model DistMult. A variational DistMult and a RGVAE without latent space prior constraint are implemented as control models. The results show that between different settings, the RGVAE with relaxed latent space, scores highest on both datasets, yet does not outperform the DistMult. Further, we investigate the latent space in a twofold experiment: first, linear interpolation between the latent representation of two triples, then the exploration of each latent dimension in a $95\%$ confidence interval. Both interpolations show that the RGVAE learns to reconstruct the adjacency matrix but fails to disentangle. For the last experiment we introduce a new validation method for the FB15K-237 data set. The relation type-constrains of generated triples are filtered and matched with entity types. The observed rate of valid generated triples is insignificantly higher than the random threshold. All generated and valid triples are unseen. A comparison between different latent space priors, using the $\delta$-VAE method, reveals a decoder collapse. Finally we analyze the limiting factors of our approach compared to molecule generation and propose solutions for the decoder collapse and successful representation learning of multi-relational KGs.
arXiv.org Artificial Intelligence
Jan-21-2021
- Country:
- Africa
- Ethiopia > Addis Ababa
- Addis Ababa (0.04)
- Mali (0.04)
- Middle East
- Egypt (0.04)
- Morocco > Casablanca-Settat Region
- Casablanca (0.04)
- Tunisia (0.04)
- South Africa > Western Cape
- Cape Town (0.04)
- South Sudan (0.04)
- Ethiopia > Addis Ababa
- Asia
- Malaysia > Melaka
- Malacca (0.04)
- Japan
- Honshū > Tōhoku
- Fukushima Prefecture > Fukushima (0.04)
- Kyūshū & Okinawa > Kyūshū (0.04)
- Honshū > Tōhoku
- Middle East
- Iran (0.04)
- Iraq (0.14)
- Israel > Jerusalem District
- Jerusalem (0.04)
- Republic of Türkiye > Batman Province
- Batman (0.04)
- Philippines (0.04)
- Russia (0.04)
- China
- Southeast Asia (0.04)
- Singapore (0.04)
- Bangladesh > Dhaka Division
- Dhaka District > Dhaka (0.04)
- Malaysia > Melaka
- Atlantic Ocean (0.04)
- Europe
- Belarus (0.04)
- United Kingdom
- England
- Buckinghamshire > Milton Keynes (0.04)
- Durham (0.04)
- Scotland (0.04)
- England
- Romania (0.04)
- Isle of Man (0.04)
- Greece (0.04)
- Russia (0.04)
- France
- Grand Est > Bas-Rhin (0.04)
- Occitanie
- Haute-Garonne > Toulouse (0.04)
- Hérault > Montpellier (0.04)
- Portugal > Lisbon
- Lisbon (0.04)
- Monaco (0.04)
- Bulgaria > Stara Zagora Province
- Stara Zagora (0.04)
- Finland (0.04)
- Netherlands (0.04)
- Spain (0.04)
- Germany (0.14)
- Bosnia and Herzegovina (0.04)
- Ukraine > Donetsk Oblast
- Donetsk (0.04)
- Sweden > Stockholm
- Stockholm (0.04)
- North America
- Canada > Ontario
- Hamilton (0.04)
- Costa Rica (0.04)
- Greenland (0.04)
- United States
- California
- Alameda County (0.04)
- Los Angeles County > Los Angeles (0.04)
- Orange County > Newport Beach (0.04)
- San Diego County > San Diego (0.04)
- Ohio > Franklin County PH (0.04)
- Nebraska (0.04)
- New Jersey (0.04)
- Florida > Pinellas County (0.04)
- Oklahoma (0.04)
- Illinois > Cook County
- Chicago (0.04)
- Alaska > Kenai Peninsula Borough (0.04)
- Rhode Island > Providence County (0.04)
- New York
- New York County > New York City (0.04)
- Tompkins County (0.04)
- Hawaii > Honolulu County
- Honolulu (0.04)
- Indiana (0.04)
- Nevada (0.04)
- Arkansas (0.04)
- Maine (0.04)
- Virginia > Loudoun County (0.04)
- California
- Canada > Ontario
- Oceania > Australia (0.04)
- South America
- Africa
- Genre:
- Personal > Honors (1.00)
- Research Report
- New Finding (1.00)
- Promising Solution (1.00)
- Industry:
- Education > Educational Setting (0.67)
- Government
- Health & Medicine > Therapeutic Area (0.67)
- Leisure & Entertainment > Sports
- Basketball (0.67)
- Football (1.00)
- Soccer (0.93)
- Media
- Film (1.00)
- Music (1.00)
- Television (1.00)
- Technology: