Metric Learning
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The goal of Metric Learning is to learn a representation function that maps objects into an embedded space. The distance in the embedded space should preserve the objects’ similarity — similar objects get close and dissimilar objects get far away. Various loss functions have been developed for Metric Learning. For example, the contrastive loss guides the objects from the same class to be mapped to the same point and those from different classes to be mapped to different points whose distances are larger than a margin. Triplet loss is also popular, which requires the distance between the anchor sample and the positive sample to be smaller than the distance between the anchor sample and the negative sample.
Source: Road Network Metric Learning for Estimated Time of Arrival
코드
관련 논문과 평가 결과에 연결된 구현입니다. 출처에서 확인된 저자 구현에는 공식 코드 표시가 있습니다.
https://github.com/wzzheng/idml
공식 코드https://github.com/wzzheng/pdml
공식 코드Probabilistic Deep Metric Learning for Hyperspectral Image Classification
https://github.com/x-lance/anitalker
공식 코드AniTalker: Animate Vivid and Diverse Talking Faces through Identity-Decoupled Facial Motion Encoding
https://github.com/xf1994/ECML
공식 코드ECML: An Ensemble Cascade Metric Learning Mechanism towards Face Verification
https://github.com/ximenafernandez/intrinsicPH
공식 코드Intrinsic persistent homology via density-based metric learning
https://github.com/xingyuuchen/tri-depth
공식 코드Self-Supervised Monocular Depth Estimation: Solving the Edge-Fattening Problem
https://github.com/xuczhang/UncertainDC
공식 코드https://github.com/xuyanwu/RAL-Net
공식 코드https://github.com/xyang6/lmnnpl
공식 코드https://github.com/yang-yk/NP-RepMet
공식 코드https://github.com/yash0307/RecallatK_surrogate
공식 코드Recall@k Surrogate Loss with Large Batches and Similarity Mixup
https://github.com/yash0307/recallatk
공식 코드Recall@k Surrogate Loss with Large Batches and Similarity Mixup
https://github.com/yc14600/discriminative-representation-loss
공식 코드Semi-Discriminative Representation Loss for Online Continual Learning
https://github.com/yehudagale/fuzzyjoiner
공식 코드https://github.com/yermandy/deepfake-detection
공식 코드Unlocking the Hidden Potential of CLIP in Generalizable Deepfake Detection
https://github.com/yetigurbuz/ccp-dml
공식 코드https://github.com/yetigurbuz/generalized-sum-pooling
공식 코드https://github.com/yinjunbo/UMA-MOT
공식 코드A Unified Object Motion and Affinity Model for Online Multi-Object Tracking
https://github.com/ymlasu/camel
공식 코드https://github.com/youngkyunJang/GPQ
공식 코드Generalized Product Quantization Network for Semi-supervised Image Retrieval
https://github.com/yuange250/Video-based-person-ReID-with-Attribute-information
공식 코드Attribute-aware Identity-hard Triplet Loss for Video-based Person Re-identification
https://github.com/yuchuang1205/kgl-net
공식 코드Why and How: Knowledge-Guided Learning for Cross-Spectral Image Patch Matching
https://github.com/yulu0724/EmbeddingDistillation
공식 코드Learning Metrics from Teachers: Compact Networks for Image Embedding
https://github.com/yunkai696/mlcn
공식 코드Multi-Level Correlation Network For Few-Shot Image Classification
https://github.com/yunyuny/hypmix
공식 코드Understanding Hyperbolic Metric Learning through Hard Negative Sampling
https://github.com/yuwvandy/dpgnn
공식 코드Distance-wise Prototypical Graph Neural Network in Node Imbalance Classification
https://github.com/yxsu/LtR.jl
공식 코드https://github.com/zbr17/avsl
공식 코드https://github.com/zbr17/drml
공식 코드https://github.com/zelongzeng/obd-sd_pytorch
공식 코드Self-distillation with Online Diffusion on Batch Manifolds Improves Deep Metric Learning
https://github.com/zepingyu0512/in-context-mechanism
공식 코드https://github.com/zhangxueting/DCN
공식 코드https://github.com/zhengyjo/cfair
공식 코드Counterpart Fairness -- Addressing Systematic between-group Differences in Fairness Evaluation
https://github.com/zhenhuan-yang/simple-pairwise
공식 코드Simple Stochastic and Online Gradient DescentAlgorithms for Pairwise Learning
https://github.com/zhiwang123/metric-learning-lazy-crowds
공식 코드Metric Learning from Limited Pairwise Preference Comparisons
출처: Papers with Code · CC BY-SA 4.0. 아카이브 자료와 새로 수집한 논문은 별도로 관리합니다.