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Matrix Completion

Matrix Completion is a method for recovering lost information. It originates from machine learning and usually deals with highly sparse matrices. Missing or unknown data is estimated using the low-rank matrix of the known data.

Source: A Fast Matrix-Completion-Based Approach for Recommendation Systems

Papers

Showing 125 of 796 papers

TitleStatusHype
Efficient Minimum Bayes Risk Decoding using Low-Rank Matrix Completion AlgorithmsCode2
k-Space Deep Learning for Accelerated MRICode1
Adaptive and Implicit Regularization for Matrix CompletionCode1
Generalized Low Rank ModelsCode1
Indiscriminate Poisoning Attacks on Unsupervised Contrastive LearningCode1
Towards Open-World Recommendation: An Inductive Model-based Collaborative Filtering ApproachCode1
Compressed sensing of low-rank plus sparse matricesCode1
Crosslingual Topic Modeling with WikiPDACode1
Deep Permutation Equivariant Structure from MotionCode1
Escaping Saddle Points in Ill-Conditioned Matrix Completion with a Scalable Second Order MethodCode1
Graph Convolutional Matrix CompletionCode1
Hyperparameter optimization in deep multi-target predictionCode1
Inductive Matrix Completion Based on Graph Neural NetworksCode1
Inductive Matrix Completion Using Graph AutoencoderCode1
Deep Generalization of Structured Low-Rank Algorithms (Deep-SLR)Code1
Causal Matrix CompletionCode1
Adversarial Crowdsourcing Through Robust Rank-One Matrix CompletionCode1
Compressible Dynamics in Deep Overparameterized Low-Rank Learning & AdaptationCode1
Accelerating Ill-Conditioned Low-Rank Matrix Estimation via Scaled Gradient DescentCode1
AIR-Net: Adaptive and Implicit Regularization Neural Network for Matrix CompletionCode1
Detecting and Tracking Small and Dense Moving Objects in Satellite Videos: A BenchmarkCode1
Geometric Matrix Completion with Recurrent Multi-Graph Neural NetworksCode1
A Scalable Second Order Method for Ill-Conditioned Matrix Completion from Few SamplesCode1
GLocal-K: Global and Local Kernels for Recommender SystemsCode1
Linear Recursive Feature Machines provably recover low-rank matricesCode1
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