Material Detail

Volumetric Ellipsoids: An exploration basis for learning

Volumetric Ellipsoids: An exploration basis for learning

This video was recorded at 27th Annual Conference on Learning Theory (COLT), Barcelona 2014. Numerous machine learning problems require an exploration basis - a mechanism to explore the action space. We define a novel geometric notion of exploration basis with low variance called volumetric spanners, and give efficient algorithms to construct such bases. We show how efficient volumetric spanners give rise to an efficient and near-optimal regret algorithm for bandit linear optimization over general convex sets. Previously such results were known only for specific convex sets, or under special conditions such as the existence of an efficient self-concordant barrier for the underlying set.

Quality

  • User Rating
  • Comments
  • Learning Exercises
  • Bookmark Collections
  • Course ePortfolios
  • Accessibility Info

More about this material

Browse...

Disciplines with similar materials as Volumetric Ellipsoids: An exploration basis for learning

Comments

Log in to participate in the discussions or sign up if you are not already a MERLOT member.