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Research map / Graph learning / Graph algorithms and clustering

Spectral Graph Matching and Regularized Quadratic Relaxations: Algorithm and Theory

ICML 2020 · Graph learning › Graph algorithms and clustering · approach: Optimization algorithms for graph matching · 22 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Add all-pairs eigenvector combination with Cauchy spectral weights (GRAMPA) instead of only paired eigenvectorsspectral graph matching · Erdős-Rényi graphs n=100, density 0.5fraction of correctly matched verticesHelped
Use Cauchy kernel weights instead of degree-product weights w(λ,µ)=λµspectral similarity matrix · theory / heuristicmatching successHelped
Use GRAMPA on correlated Erdős-Rényi graphs in place of Degree Profilecorrelated Erdős-Rényi matching · Erdős-Rényi n=500, density 0.5fraction of correctly matched verticesHelped
Use GRAMPA instead of DegreeProfile on autonomous systems networktime-evolving AS network matching · Autonomous Systems n=10000fraction of correctly matched verticesHelped
Use GRAMPA (with iterative clean-up) instead of existing shape matching methods (EM, GE, RF)SHREC'16 deformable shape matching · SHREC'16 kid shapesnormalized geodesic error CDFHelped
Add ridge (Cauchy) regularization with bandwidth η instead of η→0spectral similarity matrix · theoryvariance / stability of similarity matrixHelped
Tune bandwidth η within practical range (performance insensitive except extreme values) (ablation)GRAMPA · synthetic experimentsmatching accuracyNo clear effect
Add iterative clean-up procedure after GRAMPA initializationGRAMPA on SHREC'16 · SHREC'16 kid shapesnormalized geodesic errorHelped

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