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Maximizing Activity in Ising Networks via the TAP Approximation

AAAI 2018 · Learning theory and algorithms › Submodular and game algorithms · approach: Submodular influence maximization · 7 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use TAP or TAP3 rather than naive mean field for the continuous PGA gradient (ablation)PGA for Ising influence maximization · Continuous influence optimization across the tested networkstotal activity relative to optimal: within 20% of optimal (except for the arXiv network)Helped
Use TAP or TAP3 gradient approximations instead of Monte Carlo-estimated gradientsPGA on a network of size 200 · Continuous influence optimizationruntime: ~10 minutes versus ~ 5 secondsHelped
Use TAP3 instead of TAP or MF in the discrete greedy algorithm (ablation)GI · Discrete influence, Erdős-Rényi networkstotal activity: slightly outperforms TAP and MFHelped
Use TAP, TAP3, or MF rather than linear-threshold influence maximizationDiscrete Ising influence maximization · Discrete influence, Erdős-Rényi networkstotal activityHelped
Use Ising-based greedy selection instead of degree-based selectionDiscrete Ising influence maximization · Discrete influence, Erdős-Rényi and arXiv networkstotal activityHelped
Select nodes using Ising-based greedy algorithms rather than LT greedy IMInfluence maximization evaluated under the linear threshold model · Erdős-Rényi networksspreadHelped
Use TAP3 node selection rather than LT greedy IMInfluence maximization evaluated under the linear threshold model · Erdős-Rényi networksspreadHelped
Use Ising-based greedy selection rather than LT greedy IMInfluence maximization evaluated under the linear threshold model · arXiv collaboration networkspreadHelped
Use LT greedy IM rather than the degree heuristicInfluence maximization evaluated under the linear threshold model · arXiv collaboration networkspreadHelped

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