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Adrian R. Pearce

Researcher at University of Melbourne

Publications -  94
Citations -  1276

Adrian R. Pearce is an academic researcher from University of Melbourne. The author has contributed to research in topics: Situation calculus & Multi-agent system. The author has an hindex of 16, co-authored 92 publications receiving 1159 citations. Previous affiliations of Adrian R. Pearce include NICTA & Curtin University.

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Proceedings ArticleDOI

ROADMAP: extending the gaia methodology for complex open systems

TL;DR: The ROADMAP1 methodology is described, which extends Gaia with four improvements - formal models of knowledge and the environment, role hierarchies, explicit representation of social structures and relationships, and incorporation of dynamic changes.
Proceedings Article

Planning over multi-agent epistemic states: a classical planning approach

TL;DR: This work addresses the task of synthesizing plans that necessitate reasoning about the beliefs of other agents, and formally characterize the notion of planning with nested belief, and demonstrates how to automatically convert such problems into problems that appeal to classical planning technology.
Proceedings Article

Situation calculus-based programs for representing and reasoning about game structures

TL;DR: A logical framework for specifying these types of problems/games based on the situation calculus and ConGolog is developed, which incorporates game-theoretic path quantifiers as in ATL.
Journal ArticleDOI

Rulegraphs for graph matching in pattern recognition

TL;DR: Rulegraphs is presented, a new method that combines the Graph Matching approach with Rule-based approaches from Machine Learning and shows how rulegraphs, when combined with techniques for checking feature label-compatibilities, not only reduce the search space but also improve the uniqueness of the matching process.
Journal ArticleDOI

Short-term planning for open pit mines: a review

TL;DR: The range of techniques that have been developed for generating short-term plans for open-pit mines are summarized, capturing both mathematical programming-based methods and heuristic approaches using local-search and decomposition.