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Department of Mathematics and Applied Mathematics

Self-attention policy architectures for reinforcement learning under partial observability

Abstract

dc:description.abstract

Intermittent unavailability of sensory signals due to sensor failure and/or latency is a problem encountered in production environments such as in large manufacturing plants, for example. Deep reinforcement learning offers a natural solution for process control and optimisation in such environments. However, a shortcom-ing of conventional agent policy architectures in this instance is an inability to handle variable-sized inputs composed of available sensory signals, thus requiring the imputation of unavailable sensory signals with data which necessarily constitutes noise. We explore self-attention-based policy architectures as a solution to this problem, demonstrating their robustness under conditions of high partial observability on different rein-forcement learning benchmark tasks, and explore the advantages and disadvantages offered by our solution over conventional policy architectures. Additionally, we propose a novel hard attention mechanism, used in conjunction with our proposed policy architecture, enabling the agent to attend to the most salient sensory signals and allowing for greater interpretability of the agent's decision-making.

Degree

thesis:*
Grantor dc:publisher.institution
Department of Mathematics and Applied Mathematics
Year dc:date.issued
2025

Author and committee

dc:creator, dc:contributor.*
Author dc:creator
  • Du Plessis, Jeremy
Advisor dc:contributor.advisor
  • Shock, Jonathan

Subjects

dc:subject × 1

Rights

Language dc:language.iso
en

Identifiers

dc:identifier.*
Handle dc:identifier.uri
http://hdl.handle.net/11427/41574
OAI identifier oai:identifier
oai:open.uct.ac.za:11427/41574

Chain of custody

source
Harvested from
University of Cape Town
Base URL
open.uct.ac.za/oai/request
Last updated
2026-07-24
Source record
OAI-PMH GetRecord
related terms
citation

Du Plessis, Jeremy. Self-attention policy architectures for reinforcement learning under partial observability. Department of Mathematics and Applied Mathematics, 2025. http://hdl.handle.net/11427/41574