Research map / Graph learning / GNN architectures
DepthLGP: Learning Embeddings of Out-of-Sample Nodes in Dynamic Networks
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Add neural transformation g(.) on top of hLGP (DepthLGP vs hLGP) (ablation) | DepthLGP · DBLP, node2vec | Macro-F1 (%): 60.89 -> 62.63 | Helped |
| Add neural transformation g(.) (ablation) | DepthLGP · BlogCatalog, GraRep | Macro-F1 (%): 15.94 -> 18.45 | Helped |
| Add neural transformation g(.) (ablation) | DepthLGP · PPI, LINE | Micro-F1 (%): 20.71 -> 21.42 | Helped |
| Add neural transformation g(.) (ablation) | DepthLGP · PPI, node2vec | AUC (%): 53.16 -> 55.37 | Helped |
| Use high-order Laplacian GP (hLGP) instead of LabelProp (ablation) | hLGP · DBLP, node2vec | Macro-F1 (%): 59.25 -> 60.89 | Helped |
| Use DepthLGP instead of LabelProp (ablation) | DepthLGP · PPI, node2vec | AUC (%): 46.79 -> 55.37 | Helped |
| Use DepthLGP instead of LocalAvg (ablation) | DepthLGP · BlogCatalog, node2vec | Micro-F1 (%): 34.83 -> 39.64 | Helped |
| Use DepthLGP instead of LabelProp (ablation) | DepthLGP · BlogCatalog, LINE | AUC (%): 54.71 -> 55.53 | No clear effect |
| Use DepthLGP out-of-sample inference vs rerunning embedding on evolved network (upper bound) (ablation) | DepthLGP · DBLP, node2vec | Macro-F1 (%): 64.87 -> 62.63 | Hurt |
| Integrate DepthLGP into node2vec training (node2vec++) (ablation) | node2vec · DBLP out-of-sample | AUC (%): 82.54 -> 85.88 | Helped |
| Integrate DepthLGP into node2vec (node2vec++) (ablation) | node2vec · DBLP in-sample | AUC (%): 90.02 -> 89.20 | Hurt |
| Fix second-order proximity coefficient zeta to zero (ablation) | DepthLGP · theory | expressive power | Hurt |
Closest papers by meaning
- Deep Gaussian Embedding of Graphs: Unsupervised Inductive Learning via Ranking (ICLR 2018 · similarity 0.90)
- Network Structure and Transfer Behaviors Embedding via Deep Prediction Model (AAAI 2019 · similarity 0.89)
- DeepWalking Backwards: From Embeddings Back to Graphs (ICML 2021 · similarity 0.88)
- Dynamic Embedding on Textual Networks via a Gaussian Process (AAAI 2020 · similarity 0.88)
- How Low Can You Go? Searching for the Intrinsic Dimensionality of Complex Networks using Metric Node Embeddings (ICLR 2025 · similarity 0.88)
- Asymptotics of $\ell_2$ Regularized Network Embeddings (NeurIPS 2022 · similarity 0.87)
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