Graph Embedding
태스크의 하위 분류와 논문·코드·평가·기법·데이터셋을 탐색하세요.
- 하위 태스크
- 5
- 평가표
- 1
- 보존된 평가 기록
- 1
Graph embeddings learn a mapping from a network to a vector space, while preserving relevant network properties.
<span style="color:grey; opacity: 0.6">( Image credit: GAT )</span>
코드
관련 논문과 평가 결과에 연결된 구현입니다. 출처에서 확인된 저자 구현에는 공식 코드 표시가 있습니다.
https://github.com/sbonner0/unsupervised-graph-embedding
공식 코드Exploring the Semantic Content of Unsupervised Graph Embeddings: An Empirical Study
https://github.com/sbonner0/unsupervised-graph-embeddings
공식 코드Exploring the Semantic Content of Unsupervised Graph Embeddings: An Empirical Study
https://github.com/scwu1008/kadm
공식 코드Unify Local and Global Information for Top-$N$ Recommendation
https://github.com/seeyourmind/ptbox
공식 코드https://github.com/seukgcode/fastkge
공식 코드Fast and Continual Knowledge Graph Embedding via Incremental LoRA
https://github.com/seukgcode/incde
공식 코드Towards Continual Knowledge Graph Embedding via Incremental Distillation
https://github.com/sevinjt/owl2vec4oa
공식 코드OWL2Vec4OA: Tailoring Knowledge Graph Embeddings for Ontology Alignment
https://github.com/sh-je/eans
공식 코드https://github.com/shaoxiongji/awesome-knowledge-graph
공식 코드A Survey on Knowledge Graphs: Representation, Acquisition and Applications
https://github.com/sharecodesubmission/weighted_product_manifold
공식 코드Improving Heterogeneous Graph Learning with Weighted Mixed-Curvature Product Manifold
https://github.com/shawnkx/Decom
공식 코드Decompressing Knowledge Graph Representations for Link Prediction
https://github.com/shevkunov/Overlaying-Spaces-and-Practical-Applicability-of-Complex-Geometries
공식 코드https://github.com/shevkunov/overlapping-spaces-for-compact-graph-representations
공식 코드https://github.com/sjlmg/cp-kgc
공식 코드https://github.com/skojaku/residual2vec
공식 코드https://github.com/smeznar/SNoRe
공식 코드SNoRe: Scalable Unsupervised Learning of Symbolic Node Representations
https://github.com/sntcristian/and-kge
공식 코드A Knowledge Graph Embeddings based Approach for Author Name Disambiguation using Literals
https://github.com/soledad921/ATISE
공식 코드Temporal Knowledge Graph Embedding Model based on Additive Time Series Decomposition
https://github.com/soledad921/ATISE/blob/master/README.md
공식 코드TeRo: A Time-aware Knowledge Graph Embedding via Temporal Rotation
https://github.com/squareroot3/slotalign
공식 코드Robust Attributed Graph Alignment via Joint Structure Learning and Optimal Transport
https://github.com/stasl0217/beurre
공식 코드Probabilistic Box Embeddings for Uncertain Knowledge Graph Reasoning
https://github.com/steve30572/bsg
공식 코드https://github.com/stxyfu/stress_gnn
공식 코드An FEA surrogate model with Boundary Oriented Graph Embedding approach
https://github.com/sunnerzs/AdvSGM
공식 코드AdvSGM: Differentially Private Graph Learning via Adversarial Skip-gram Model
https://github.com/sunnerzs/seprivgemb
공식 코드Structure-Preference Enabled Graph Embedding Generation under Differential Privacy
https://github.com/systemsecuritystorm/awesome-binary-similarity
공식 코드VEXIR2Vec: An Architecture-Neutral Embedding Framework for Binary Similarity
https://github.com/syvail/PairE-Graph-Representation-Learning-Beyond-Node-and-Homophily
공식 코드https://github.com/takuo-h/GNN-for-OOKB
공식 코드Knowledge Transfer for Out-of-Knowledge-Base Entities: A Graph Neural Network Approach
https://github.com/tamsiuhin/kracl
공식 코드KRACL: Contrastive Learning with Graph Context Modeling for Sparse Knowledge Graph Completion
https://github.com/tangjianpku/LINE
공식 코드https://github.com/tensorflow/neural-structured-learning
공식 코드https://github.com/tewiSong/Rot-Pro
공식 코드Rot-Pro: Modeling Transitivity by Projection in Knowledge Graph Embedding
https://github.com/tgebhart/sheaf_kg
공식 코드Knowledge Sheaves: A Sheaf-Theoretic Framework for Knowledge Graph Embedding
https://github.com/tgebhart/sheaf_kg_transind
공식 코드Extending Transductive Knowledge Graph Embedding Models for Inductive Logical Relational Inference
https://github.com/thilinicooray/deepgcfx
공식 코드Graph-wise Common Latent Factor Extraction for Unsupervised Graph Representation Learning
출처: Papers with Code · CC BY-SA 4.0. 아카이브 자료와 새로 수집한 논문은 별도로 관리합니다.