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ENTITY Ricci curvature

Ricci curvature

PulseAugur coverage of Ricci curvature — every cluster mentioning Ricci curvature across labs, papers, and developer communities, ranked by signal.

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RECENT · PAGE 1/1 · 6 TOTAL
  1. TOOL · CL_219053 ·

    Thesis explores Ollivier-Ricci curvature for graphs and machine learning

    This thesis explores the Ollivier-Ricci curvature of metric spaces, building upon the work of Yann Ollivier and optimal transport theory. It details major results connecting this curvature to classical Ricci curvature i…

  2. TOOL · CL_212097 ·

    New theory uses complex geometry to analyze neural network optimization

    Researchers have developed a new theoretical framework for understanding the optimization landscapes of complex neural networks. This approach utilizes concepts from differential geometry, specifically focusing on Kähle…

  3. TOOL · CL_195669 ·

    New Neural Tree Collaborative Filtering framework enhances recommender systems

    Researchers have introduced Neural Tree Collaborative Filtering (NTCF), a novel framework that reframes graph collaborative filtering (GCF) by treating local neighborhoods as rooted trees. This approach assigns a node-s…

  4. TOOL · CL_154427 ·

    Discrete Ricci curvature offers lightweight protein fold classification

    Researchers have developed a novel method for protein fold classification using discrete Ricci curvature on protein contact graphs. This approach generates a lightweight, 22-dimensional feature vector that outperforms l…

  5. RESEARCH · CL_90924 ·

    New ML frameworks boost protein-ligand binding affinity prediction

    Two new machine learning frameworks, RicciBind and CPES, have been introduced for predicting protein-ligand binding affinity, a crucial step in drug discovery. RicciBind utilizes Ricci curvature and optimal transport to…

  6. RESEARCH · CL_02841 ·

    New privacy mechanism links geometric analysis, heat diffusion, and DP

    Researchers have introduced a new privacy mechanism designed for data residing on Riemannian manifolds. This novel approach establishes connections between geometric analysis, heat diffusion models, and differential pri…