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20052026
most citedRecommender Systems

1k citations · 2.2k across the 34 of their papers we have counts for

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cond-mat.dis-nn2026

Revealing more on complex energy landscapes by passing less local information: Cavity approach with trust region in non-convex optimization problems

Zhiqi Xu, Chi Ho Yeung

Energy landscapes of non-convex optimization problems are high-dimensional surfaces that are difficult to reveal, visualize, or analyze. Message-passing algorithms, or equivalently…

cond-mat.dis-nn2021

Complete Realization of Energy Landscape and Non-equilibrium Trapping Dynamics in Spin Glass and Optimization Problem

Ho Fai Po, Chi Ho Yeung

Energy landscapes are high-dimensional surfaces representing the dependence of system energy on variable configurations, which determine crucially the system's emergent behavior bu…

cond-mat.dis-nn2017★ 2 cited

Slow Spin Dynamics and Self-Sustained Clusters in Sparsely Connected Systems

Jacopo Rocchi, David Saad, Chi Ho Yeung

To identify emerging microscopic structures in low temperature spin glasses, we study self-sustained clusters (SSC) in spin models defined on sparse random graphs. A message-passin…

cond-mat.dis-nn2016★ 3 cited

Self-Sustained Clusters as Drivers of Computational Hardness in -spin Models

Jacopo Rocchi, David Saad, Chi Ho Yeung

While macroscopic properties of spin glasses have been thoroughly investigated, their manifestation in the corresponding microscopic configurations is much less understood. Cases w…

cond-mat.dis-nn2014★ 18 cited

Shortest node-disjoint paths on random graphs

Caterina De Bacco, Silvio Franz, David Saad +1

A localized method to distribute paths on random graphs is devised, aimed at finding the shortest paths between given source/destination pairs while avoiding path overlaps at nodes…

cond-mat.dis-nn2013★ 4 cited

Self-sustained Clusters and Ergodicity Breaking in Spin Models

Chi Ho Yeung, David Saad

The emergence of self-sustained clusters and their role in ergodicity breaking is investigated in fully connected Ising and Sherrington-Kirkpatick (SK) models. The analysis reveals…