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World of Software > Computing > Lorentzian Logic: Solving Unknown Cluster Numbers via Differentiable Graph Entropy | HackerNoon
Computing

Lorentzian Logic: Solving Unknown Cluster Numbers via Differentiable Graph Entropy | HackerNoon

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Last updated: 2026/02/14 at 7:22 AM
News Room Published 14 February 2026
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Lorentzian Logic: Solving Unknown Cluster Numbers via Differentiable Graph Entropy | HackerNoon
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Table of Links

Abstract and 1. Introduction

  1. Related Work

  2. Preliminaries and Notations

  3. Differentiable Structural Information

    4.1. A New Formulation

    4.2. Properties

    4.3. Differentiability & Deep Graph Clustering

  4. LSEnet

    5.1. Embedding Leaf Nodes

    5.2. Learning Parent Nodes

    5.3. Hyperbolic Partitioning Tree

  5. Experiments

    6.1. Graph Clustering

    6.2. Discussion on Structural Entropy

  6. Conclusion, Broader Impact, and References Appendix

A. Proofs

B. Hyperbolic Space

C. Technical Details

D. Additional Results

5.1. Embedding Leaf Nodes

where ⊙ is the Hadamard product, masking the attentional weight if the corresponding edge does not exist in the graph.

:::info
Authors:

(1) Li Sun, North China Electric Power University, Beijing 102206, China ([email protected]);

(2) Zhenhao Huang, North China Electric Power University, Beijing 102206, China;

(3) Hao Peng, Beihang University, Beijing 100191, China;

(4) Yujie Wang, North China Electric Power University, Beijing 102206, China;

(5) Chunyang Liu, Didi Chuxing, Beijing, China;

(6) Philip S. Yu, University of Illinois at Chicago, IL, USA.

:::


:::info
This paper is available on arxiv under CC BY-NC-SA 4.0 Deed (Attribution-Noncommercial-Sharelike 4.0 International) license.

:::

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