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Exact and Efficient Inference for Collective Flow Diffusion Model via Minimum Convex Cost Flow Algorithm

AAAI 2020 · Image generation › Fast diffusion sampling · approach: Diffusion theory and learned samplers · 4 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
replace L-BFGS-B (lambda=1) with the min convex cost flow methodMAP inference · synthetic Dirichlet, F=10^4, L=30avg running time (s): 357.32 (39.76) -> 4.54 (0.16)Helped
replace L-BFGS-B (lambda=1) with the proposed methodMAP inference · synthetic Exponential decay, L=20, F=10^5avg running time (s): >1000.00 (−) -> 2.44 (0.58)Helped
increase penalty lambda from 1 to 100 (ablation)L-BFGS-B · synthetic Dirichlet, F=10^4, L=20avg running time (s): 132.86 (15.46) -> 169.83 (17.19)Hurt
increase penalty lambda from 1 to 100 (ablation)L-BFGS-B · synthetic Dirichlet, L=20, F=10^5avg running time (s): 434.25 (114.80) -> 793.54 (146.68)Hurt
increase grid size L from 10 to 30Proposed · synthetic Dirichlet, F=10^4avg running time (s): 0.05 (0.00) -> 4.54 (0.16)Hurt
increase total population F from 10^4 to 10^6Proposed · synthetic Dirichlet, L=20avg running time (s): 0.71 (0.09) -> 14.25 (1.56)Hurt
increase lambda from 1 to 100 on real data (ablation)L-BFGS-B · real data April 1st 2015, 5kmavg running time (s): 196.46 (139.61) -> 2.04 (0.73)Helped
use the proposed method instead of L-BFGS-B (lambda=100) at 5kmMAP inference · real data April 1st 2015, 5kmavg running time (s): 2.04 (0.73) -> 0.84 (0.16)Hurt
use the proposed method instead of L-BFGS-B at 1km cellsMAP inference · real data April 1st 2015, 1kmavg running time (s): >1000.00 (−) -> 59.40 (22.38)Helped
use proposed exact solver instead of continuous relaxation L-BFGS-BMAP inference · synthetic Exponential decay, L=5, F=10^2solution sparsity: 0% -> 90%Helped
use proposed method instead of L-BFGS-B in EM algorithmEM algorithm · synthetic grid, L=12time to reach NAE 1.15: 9657 seconds -> 24 secondsHelped

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