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Cheb-GR: Rethinking K-nearest Neighbor Search in Re-ranking for Person Re-identification

CVPR 2025 · Label-efficient and robust learning › Recognition and long-tail · approach: Cross-modality and occlusion re-identification · 12 citations (OpenAlex)

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Proposes Cheb-GR, a parameter-free GCN-based re-ranking method for person ReID that replaces k-nearest neighbor search with a Chebyshev-inequality-guided adaptive threshold for edge pruning, achieving much lower re-ranking time.

Problem

Re-ranking methods for person re-identification rely on k-nearest neighbor search, which is sequential and computationally expensive (Θ(N² log N)), limiting practical use on large galleries.

Approach

Build a gallery graph where edges are pruned by a per-image adaptive threshold (mean minus λ standard deviations of distances, justified via Chebyshev's inequality) instead of k-NN selection, convert remaining distances to similarities with an exponential kernel, and propagate features with a parameter-free graph convolution.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
replace k-nearest-neighbor search with Chebyshev-guided adaptive neighbor searchCheb-GR for person re-identification · Market-1501, DukeMTMC, and CUHK03time (s)Helped
replace k-nearest-neighbor search with Chebyshev-guided adaptive neighbor searchCheb-GR with TransReID · Market-1501mAP: 93.2% vs 94.0%Mixed
replace k-nearest-neighbor search with Chebyshev-guided adaptive neighbor searchCheb-GR with AGW · Market2DukemAP: 33.0 vs 31.9Helped
increase λ from small values toward an appropriate value, then increase it beyond the optimum (ablation)Cheb-GR · CUHK03mAPMixed
vary the number of feature-propagation iterations T (ablation)Cheb-GR · CUHK03mAPMixed
use smaller γ when λ is small, and larger γ when λ is large (ablation)Cheb-GR · CUHK03mAPMixed

Surprising findings

Limitations

Experimental setup

Datasets: Market-1501 DukeMTMC-reID CUHK03

Benchmarks: Market-1501 DukeMTMC-reID CUHK03 Market2Duke Market2CUHK03

Metrics: mAP Rank-1 mINP execution time (s)

Baselines: k-reciprocal re-ranking (KR) GCR ECN QE LBR

Builds on: GCR k-reciprocal re-ranking AGW TransReID Chebyshev's inequality

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