Research map / Bandits and online learning / Contextual bandits and Thompson sampling
Distributed Contextual Linear Bandits with Minimax Optimal Communication Cost
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use batch elimination with a server and communicate only reward-feature vectors at batch boundaries | Distributed contextual linear bandits · Stochastic contexts | communication cost: $\mathcal{O}(dN\log\log(NT))$ versus the lower bound $\Omega(dN)$ | Helped |
| Use DisBE-LUCB batch elimination instead of DisLinUCB | Distributed contextual linear bandits · Synthetic stochastic contexts | communication cost | Helped |
| Use DisBE-LUCB batch elimination instead of DisLinUCB | Distributed contextual linear bandits · Synthetic stochastic contexts | regret | No clear effect |
| Replace standard confidence intervals with the paper's distribution-based confidence intervals (ablation) | DisBE-LUCB · Stochastic contexts | communication cost: $\tilde{\mathcal{O}}(d^2N)$ to $\tilde{\mathcal{O}}(dN)$ | Helped |
| Estimate the context-distribution matrix rather than use its exact value (ablation) | DisBE-LUCB · Stochastic contexts, estimated context distribution | regret: $(1-\max_{m\in[M]}\epsilon_m)^{-1}$ | Hurt |
| Round communicated vector entries to precision $\epsilon_0$ (ablation) | DisBE-LUCB · Stochastic contexts, rounded messages | regret: its regret is same as DisBE-LUCB's | No clear effect |
| Replace the central server with neighbor-only communication and consensus (ablation) | DisBE-LUCB · Stochastic contexts on a communication graph | communication cost: extra multiplication factor $\log(dN)\delta_{\rm max}/\sqrt{1/\abs{\lambda_2}}$ | Hurt |
| Replace the central server with neighbor-only communication and consensus (ablation) | DisBE-LUCB · Stochastic contexts on a communication graph | regret: $\log(dN)NM/\sqrt{1/\abs{\lambda_2}}$ | Hurt |
Closest papers by meaning
- Distributed Linear Bandits under Communication Constraints (ICML 2023 · similarity 0.93)
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- Distributed Multi-Agent Bandits Over Erdős-Rényi Random Networks (NeurIPS 2025 · similarity 0.90)
- Local Anti-Concentration Class: Logarithmic Regret for Greedy Linear Contextual Bandit (NeurIPS 2024 · similarity 0.89)
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