atlas

Research map / Learning theory and algorithms / Sample complexity

Task-Optimal Exploration in Linear Dynamical Systems

ICML 2021 · Learning theory and algorithms › Sample complexity · approach: Sample complexity of MDPs · 2 citations (OpenAlex)

Read the paperCheck your idea against 108,967 papers

AI-extracted summary. Written by AI from the paper's title only (no summary yet). Numbers and claims can be wrong or missing context, so check the paper before you cite or build on it.

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use task-specific experiment design instead of Frobenius-norm system identificationLQR exploration on the structured system · LQR structured system (varying spectral radius)LQR excess risk scaling: \mathcal{O} \left ( \tfrac{d_{x}^2}{(1-\rho)^{ 2} } \tfrac{\sigma_w^2}{\gamma^2 T} \right ) versus \Theta \left ( \Big (Helped
Use task-specific experiment design instead of operator-norm identificationLQR exploration on the structured system · LQR structured system (varying spectral radius)LQR excess risk scaling: \mathcal{O} \left ( \tfrac{d_{x}^2}{(1-\rho)^{ 2} } \tfrac{\sigma_w^2}{\gamma^2 T} \right ) versus \Theta \left ( \Big (Helped
Use task-specific experiment design instead of task-optimal Gaussian noiseLQR exploration on the structured system · LQR structured system (varying spectral radius)LQR excess risk scaling: \mathcal{O} \left ( \tfrac{d_{x}^2}{(1-\rho)^{ 2} } \tfrac{\sigma_w^2}{\gamma^2 T} \right ) versus \Theta \left ( \Big (Helped
Use task-specific experiment design instead of operator-norm or Frobenius-norm identificationLQR exploration with non-isotropic costs · LQR isotropic system with non-isotropic costsLQR excess risk scaling: \mathcal{O} \left ( \tfrac{1}{(1-\rho)^4 } \tfrac{\sigma_w^2}{\gamma^2 T} \right ) versus \Theta \left ( \tfrac{d_{x} }{Helped
Use task-specific experiment design instead of task-optimal Gaussian noiseLQR exploration with non-isotropic costs · LQR isotropic system with non-isotropic costsLQR excess risk scaling: \mathcal{O} \left ( \tfrac{1}{(1-\rho)^4 } \tfrac{\sigma_w^2}{\gamma^2 T} \right ) versus \Theta \left ( \tfrac{d_{x}^2}Helped
Use a low-regret online LQR strategy to gather data and synthesize a controllerOnline LQR controller synthesis · LQR pure exploration after online regret-minimizing data collectionLQR excess risk: \Omega_{\star}(1/\sqrt{T})Hurt

Closest papers by meaning

Writing a paper in this area? scime draft is a free LaTeX editor with AI included, real-time co-authors and a check of your references and venue rules before you submit. It also imports OpenAI Prism projects.

Open scime draft

Get the next scime Dispatch and a monthly field update

Free. We send a confirmation link first; every email has a one-click unsubscribe. Privacy