Arrow Research search

Author name cluster

Sylvie Ong

Possible papers associated with this exact author name in Arrow. This page groups case-insensitive exact name matches and is not a full identity disambiguation profile.

3 papers
1 author row

Possible papers

3

RLDM Conference 2013 Conference Abstract

Efficient Learning of Mixed Observable Predictive State Representations

  • Sylvie Ong
  • Yuri Grinberg
  • Joelle Pineau

A key to successful reinforcement learning and planning in partially observable domains is a well built representation with a succinct state information. Recently some progress has been made on learning such representations within the framework of PSRs, specifically applying spectral learning approach. These algorithms guarantee to learn a nearly exact model given enough data, while at the same time keeping the state representation size within some well defined bounds. Nevertheless, in many realistic domains these bounds could be prohibitive from the point of view of RL algorithms, requiring domain specific knowledge and problem structure to make further reduction in the size of the state space. In this work we consider a specific problem structure, termed mixed observability. As opposed to partial observability, some of the observed variables are assumed to be Markovian, resulting in a more compact state representation. Mixed observability setting was found useful in domains as diverse as robotics, compu- tational sustainability and operations research. Motivated by its broad applicability, in this work we develop a PSR–based spectral learning algorithm that leverages this structural assumption. Beyond providing a more compact state representation, the proposed algorithm is faster and more data efficient as compared to the existing spectral learning methods for PSRs. These advantages are supported by theoretical as well as ex- perimental results.

AAAI Conference 2013 Conference Paper

Mixed Observability Predictive State Representations

  • Sylvie Ong
  • Yuri Grinberg
  • Joelle Pineau

Learning accurate models of agent behaviours is crucial for the purpose of controlling systems where the agents’ and environment’s dynamics are unknown. This is a challenging problem, but structural assumptions can be leveraged to tackle it effectively. In particular, many systems exhibit mixed observability, when observations of some system components are essentially perfect and noiseless, while observations of other components are imperfect, aliased or noisy. In this paper we present a new model learning framework, the mixed observability predictive state representation (MO-PSR), which extends the previously known predictive state representations to the case of mixed observability systems. We present a learning algorithm that is scalable to large amounts of data and to large mixed observability domains, and show theoretical analysis of the learning consistency and computational complexity. Empirical results demonstrate that our algorithm is capable of learning accurate models, at a larger scale than with the generic predictive state representation, by leveraging the mixed observability properties.

AAAI Conference 2010 Conference Paper

Structured Parameter Elicitation

  • Li Ling Ko
  • David Hsu
  • Wee Sun Lee
  • Sylvie Ong

The behavior of a complex system often depends on parameters whose values are unknown in advance. To operate effectively, an autonomous agent must actively gather information on the parameter values while progressing towards its goal. We call this problem parameter elicitation. Partially observable Markov decision processes (POMDPs) provide a principled framework for such uncertainty planning tasks, but they suffer from high computational complexity. However, POMDPs for parameter elicitation often possess special structural properties, specifically, factorization and symmetry. This work identifies these properties and exploits them for efficient solution through a factored belief representation. The experimental results show that our new POMDP solvers outperform SARSOP and MOMDP, two of the fastest general-purpose POMDP solvers available, and can handle significantly larger problems.

v2026.09.13