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HARA: A Hierarchical Approach for Robust Rotation Averaging

CVPR 2022 · Graph learning › Graph algorithms and clustering · approach: Graph comparison and random features · 24 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use HARA instead of the strongest listed baselineRotation averaging · ELS, ND1, PDP, PIC, ROF, USQ, VNC, YKMθ1 (deg): ELS: 2.8 -> 2.1; ND1: 2.7 -> 1.6; PDP: 3.5 -> 3.4; PIC: 4.6 -> 4.4; ROF: 2.8 -> 2.7; USQ: 6.3 -> 6.0; VNC: 6.2 -> 6.1; YHelped
Use HARA instead of the strongest listed baselineRotation averaging · GDM, TOL, ND2, ACP, ARQθ1 (deg): GDM: 37.5 -> 43.8; TOL: 3.9 -> 4.3; ND2: 1.1 -> 1.3; ACP: 0.8 -> 1.2; ARQ: 3.2 -> 3.6Hurt
Use HARA instead of the strongest listed baselineRotation averaging · ALM, MDR, MND, NYC, TFG, SNFθ1 (deg): ALM: 3.7 -> 3.5; MDR: 5.2 -> 4.8; MND: 1.2 -> 1.1; NYC: 3.0 -> 2.9; TFG: 3.6 -> 3.5; SNF: 3.6 -> 3.6No clear effect
Add the number of valid feature matches to HARA (ablation)HARA · 1DSfM real datasetsθ1 (deg): ELS: 2.1 -> 1.8; ND1: 1.6 -> 1.5; NYC: 2.9 -> 2.6; PIC: 4.1 -> 4.0; TFG: 3.5 -> 3.4; USQ: 5.9 -> 5.8; YKM: 3.0 -> 3.4; GMixed
Filter edges inconsistent with the initializationHARA · Rotation averaging with moderate outlier ratios (< 0.3)accuracyHelped
Filter edges inconsistent with the initializationHARA · Rotation averaging with higher outlier ratiosaccuracyHurt

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