Web14 mrt. 2024 · Sparse random hypergraphs: Non-backtracking spectra and community detection. We consider the community detection problem in a sparse -uniform hypergraph , assuming that is generated according to the Hypergraph Stochastic Block Model (HSBM). We prove that a spectral method based on the non-backtracking operator for … Web27 okt. 2024 · The hypergraph-of-entity is a joint representation model for terms, entities and their relations, used as an indexing approach in entity-oriented search. In this work, we characterize the structure of the hypergraph, from a microscopic and macroscopic scale, as well as over time with an increasing number of documents. We use a random walk based …
A hypergraph model for representing scientific output
WebIntroduction Hypergraph Contrastive Collaborative Filtering (HCCF) devises parameterized hypergraph neural network and hypergraph-graph contrastive learning, to relieve the over-smoothing issue for conventional graph neural networks, and address the sparse and skewed data distribution problem in collaborative filtering. Citation Web6. Hypergraph Neural Network (HNN) We further compare our model performances with two state-of-the-art hypergraph neural network models: HGNN [19] and HyperGAT [17]. HGNN presents a generalized hyperedge spectral convolution operation for hy-pergraph learning. HGNN generates the representation of nodes by aggregating hyperedges. pteridophytes scientific name
GitHub - akaxlh/HCCF: HCCF, SIGIR 2024
Web24 feb. 2024 · To check the power of this tool in practice we propose two tools for testing: the HypergraphDB which is focusing on the concrete hypergraph theory. The other … WebIn this study, PHAT is proposed, a deep hypergraph learning framework for the prediction of peptide secondary structures and the exploration of downstream tasks. The framework includes a novel interpretable deep hypergraph multi-head attention network that uses residue-based reasoning for structure prediction. Web7 jan. 2024 · A directed hypergraph consists of a set of vertices V and a set of hyperarcs H, where a hyperarc is a pair < S, v >, S non empty subset of V and v ∈ V. S is also called the tail of the hyperarc, while v is the head. Several notions, such as paths and cycles can be naturally extended from digraphs to directed hypergraphs. pteridophytes images