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arXiv research

A locally-built, LLM-digested index of recent arXiv papers in quant finance, geometry/topology, and statistical ML — keyword search served straight from SQLite on this machine.

169,051 papers · 148 categories

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108216323431 · Jun 202019922001200920172026
48 results for neighborhood information

Graph DNA uses Bloom filters to efficiently encode deep graph neighborhoods for better collaborative filtering.

problem Collaborative filtering struggles with exploiting deeper graph neighborhoods due to high time and space complexity.
method Graph DNA employs Bloom filters to compute approximate deep neighborhood information in linear time, enabling efficient encoding and utilization in collaborative filtering.
result Graph DNA significantly improves collaborative filtering performance with minimal computational and memory overhead.

NEAR improves graph classification by aggregating edge information.

problem Loss of local structure and relationships in 1-hop neighborhood GNNs.
method Proposes NEAR, a framework that aggregates edge information between nodes in the neighborhood.
result NEAR improves graph classification tasks over existing 1-hop based GNN algorithms.

Urban2Vec combines street view imagery and POIs for better urban neighborhood embeddings.

problem Lack of comprehensive representation of urban neighborhoods using heterogeneous data.
method Unsupervised multi-modal framework using CNN for visual features and bag-of-words for POI data.
result Urban2Vec achieves better performance than baseline models and comparable to fully-supervised methods.

Proposes a new NMF method incorporating neighborhood structure for better anomaly detection.

problem NMF's inability to incorporate neighborhood structure information limits its performance in nonlinear manifold structures.
method Integrates neighborhood structure information using Minimum Spanning Tree (MST) within NMF framework.
result Empirical results show superior performance in anomaly detection using the proposed method.

MixHop learns complex neighborhood relationships in graphs.

problem Existing graph neural networks cannot learn certain neighborhood mixing relationships.
method MixHop repeatedly mixes feature representations of neighbors at various distances.
result MixHop outperforms on challenging baselines and visualizes neighborhood information prioritization.

Many prediction problems can be phrased as inferences over local neighborhoods of graphs. The graph represents the interaction between entities, and the neighborhood of each entity contains information that allows the inferences or predictions. We present an approach for applying machine learning directly to such graph…

2016-11-21abs ↗pdf ↗

We present novel graph kernels for graphs with node and edge labels that have ordered neighborhoods, i.e. when neighbor nodes follow an order. Graphs with ordered neighborhoods are a natural data representation for evolving graphs where edges are created over time, which induces an order. Combining convolutional subgra…

2018-05-25abs ↗pdf ↗

Semi-supervised node classification in attributed graphs, i.e., graphs with node features, involves learning to classify unlabeled nodes given a partially labeled graph. Label predictions are made by jointly modeling the node and its' neighborhood features. State-of-the-art models for node classification on such attrib…

2018-05-31abs ↗pdf ↗

Enhances generative models with latent features and neighborhood memories.

problem Current generative models only use one of two components: learned features or instance recall.
method Proposes methods to integrate neighborhood information into a flow model's latent space.
result Empirically shows significant improvement over baselines on image datasets.

This paper addresses the problem of neighborhood selection for Gaussian graphical models. We present two heuristic algorithms: a forward-backward greedy algorithm for general Gaussian graphical models based on mutual information test, and a threshold-based algorithm for walk summable Gaussian graphical models. Both alg…

2015-09-22abs ↗pdf ↗

TNC learns time series representations by leveraging temporal neighborhoods.

problem Complex, unlabeled time series data.
method Temporal Neighborhood Coding (TNC) with a debiased contrastive objective.
result TNC outperforms other unsupervised methods in time series clustering and classification.

Graph Denoising Policy Network learns robust representations from noisy graphs.

problem Noise sensitivity in graph representation learning.
method Reinforcement learning to select signal neighborhoods and aggregate features.
result Significantly outperforms state-of-the-art methods on node classification tasks.

Proposes a novel network-based neighborhood regression for biological systems.

problem Lack of comprehensive analysis on biological modules using both global and local network data.
method Develops a community-wise least square optimization approach to analyze gene modules and their regulatory strength.
result Achieves exact minimax optimality and linear consistency in identifying gene module associations.

EAGLE improves reproducibility and stability of model explanations.

problem Creating reliable explanations for opaque machine learning models.
method Formulates perturbation selection as an information-theoretic active learning problem.
result EAGLE learns a linear surrogate model with feature importance scores and uncertainty estimates.

Paper operationalizes individual fairness using side-information and a unified representation.

problem Difficulty in eliciting a human specification of a similarity metric for individual fairness.
method Proposes a Pairwise Fair Representation (PFR) model that learns from fairness graph and side-information.
result Unified PFR model effectively operationalizes individual fairness without human specification.

Enhances clustering performance with a novel high-order Laplacian matrix.

problem Limited representation capability and insufficient information exploitation in multi-view spectral clustering.
method Proposes a multi-view spectral clustering algorithm that learns a high-order optimal neighborhood Laplacian matrix.
result Improves clustering performance through enhanced representation capacity of the learned optimal Laplacian matrix.

PushNet efficiently and adaptively pushes messages in neural networks, improving performance.

problem Inefficient and inflexible synchronous message passing in neural networks.
method Asynchronous message passing with adaptive receptive fields and multiple scale correlations.
result PushNet outperforms competitors in semi-supervised node classification on multiple datasets.

H-GCN enhances GCNs by pooling nodes to hyper-nodes for better global information.

problem Limited global information in shallow GCNs for semi-supervised node classification.
method Hierarchical graph pooling and refinement of coarsened graphs.
result H-GCN outperforms state-of-the-art methods on various graph datasets.

A study compares local music recommendation algorithms, finding neighborhood-based methods perform best.

problem Cold-start problem for local artists with little user preference data.
method Comparison of three recommender system algorithms (IIN, ALS, BPR) on local music recommendation task.
result Neighborhood-based approach (IIN) performs best for local music recommendation.

iPool selects informative nodes for pooling in arbitrary graphs.

problem Pooling in graph neural networks is often overlooked.
method iPool uses a criterion based on neighborhood conditional entropy to select nodes for pooling.
result iPool achieves state-of-the-art performance on graph classification tasks.

A new GCN model learns higher-order neighbors without explicit adjacency matrix computation.

problem GCN's performance drops for deeper structures due to limited neighborhood information.
method Assumes higher-order neighbors are similar to first-order neighbors, learns weights through Lasso to minimize feature loss.
result HWGCN achieves state-of-the-art results on various datasets.

Paper proposes a novel graph AL method using contrastive learning.

problem Discovering informative nodes for GNNs with unlabeled data.
method Integrates graph AL with contrastive learning, focusing on homophilous subgraphs.
result Method outperforms state-of-the-arts on five public datasets.

NNK algorithm improves neighborhood and graph construction for machine learning.

problem Ad hoc selection of k and ε parameters in kNN and ε-neighborhood methods.
method NNK algorithm for better sparse signal approximation.
result NNK leads to superior performance in local neighborhood and graph-based machine learning tasks.

A hybrid model reduces graph complexity for improved classification accuracy.

problem High computational complexity and large number of parameters in higher-order graph convolutional networks.
method Weight sharing mechanism and novel fusion pooling layer to reduce parameters and complexity.
result The proposed model achieves highest classification accuracy with fewer trainable parameters.

Study geodesics entering a fixed cusp neighborhood multiple times.

problem Understanding geodesics entering a specific cusp neighborhood multiple times.
method Investigate reciprocal geodesics entering a fixed cusp neighborhood a fixed number of times.
result Characterized the class of reciprocal geodesics entering a fixed cusp neighborhood a fixed number of times.

The paper shows cross-validation fails in learning Gaussian graphical model structures.

problem Cross-validation's failure in learning Gaussian graphical model structures.
method Finite-sample bounds on misidentification probability of Lasso estimator.
result Cross-validation is inconsistent for learning Gaussian graphical model structures.

In this article, we prove the mean convex neighborhood conjecture for the mean curvature flow of surfaces in R3\mathbb{R}^3. Namely, if the flow has a spherical or cylindrical singularity at a space-time point X=(x,t)X=(x,t), then there exists a positive ε=ε(X)>0\varepsilon=\varepsilon(X)>0 such that the flow is mean convex in a …

2018-10-19abs ↗pdf ↗

Attention-based embeddings improve relation prediction in incomplete KGs.

problem Incomplete or missing relations in knowledge graphs.
method Attention-based feature embedding that captures entity and relation features in local neighborhoods.
result Marked performance gains on all datasets compared to state-of-the-art methods.

This paper proposes an active metric learning method for clustering with pairwise constraints.

problem Clustering with pairwise constraints and improving clustering performance.
method Active metric learning method that queries informative instance pairs and updates the learned metric sequentially.
result The proposed method enhances clustering performance and provides a tighter error bound.

Geom-GCN improves graph neural networks by preserving structural information and capturing long-range dependencies.

problem Weaknesses in MPNNs' aggregators: loss of structural information and lack of long-range dependencies.
method Proposes a geometric aggregation scheme with three modules: node embedding, structural neighborhood, and bi-level aggregation.
result Achieved state-of-the-art performance on various graph datasets.

Skeleta and other pure subsets of manifold stratified spaces are shown to have neighborhoods which are teardrops of stratified approximate fibrations (under dimension and compactness assumptions). In general, the stratified approximate fibrations cannot be replaced by bundles, and the teardrops cannot be replaced by ma…

2005-01-07abs ↗pdf ↗

This paper tackles selection bias in recommender systems by considering the neighborhood effect.

problem Selection bias in recommender systems due to filtering and user selection.
method Formalizes neighborhood effect as interference problem, introduces treatment representation, and proposes ideal loss.
result Proposed methods achieve unbiased learning when both selection bias and neighborhood effect are present.

Maximally hyperbolic solutions contain future neighborhoods of intersecting hypersurfaces.

problem Maximally globally hyperbolic solutions of higher-dimensional vacuum Einstein equations.
method Analyzing intersections of characteristic hypersurfaces.
result Contains a future neighborhood of intersecting hypersurfaces.