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Information-theoretic Limits for Community Detection in Network Models

NeurIPS 2018 · Graph learning › Graph algorithms and clustering · approach: Graph comparison and random features · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Keep the within- versus between-community edge signal below (p-q)^2/[q(1-q)] ≤ 2 log 2/n - 4 log 2/n²Stochastic Block Model · Stochastic Block Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt
Keep 2(cosh β - 1) ≤ 2 log 2/n - 4 log 2/n²Exponential Random Graph Model · Exponential Random Graph Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt
Keep (4σ² + 1)^(-1-d/2) ||μ||₂² ≤ log 2/(2n) - log 2/n²Latent Space Model · Latent Space Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt
Keep (p-q)^2/[q(1-q)] ≤ (n-2) log 2/(n²-n)Dynamic Stochastic Block Model · Dynamic Stochastic Block Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt
Keep (4σ² + 1)^(-1-d/2) ||μ||₂² ≤ (n-2) log 2/[4(n² - n)]Dynamic Latent Space Model · Dynamic Latent Space Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt
Keep (s+1)/(8m) ≤ 2^((n-2)/(n²-n))/n²Directed Preferential Attachment Model · Directed Preferential Attachment Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt
Keep (s+1)²/[mp(1-p)] ≤ 2^(2(n-2)/n²)/nDirected Small-world Model · Directed Small-world Modelerror probability: greater than or equal to $\frac{1}{2}$Hurt

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