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Wiebe van der Hoek

Researcher at University of Liverpool

Publications -  247
Citations -  8985

Wiebe van der Hoek is an academic researcher from University of Liverpool. The author has contributed to research in topics: Epistemic modal logic & Modal logic. The author has an hindex of 44, co-authored 247 publications receiving 8619 citations. Previous affiliations of Wiebe van der Hoek include University of Amsterdam & University of New South Wales.

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Proceedings Article

Logic for automated mechanism design: a progress report

TL;DR: This paper first discusses the use of cooperation logics such as Alternating-time Temporal Loglc (ATL) for the specification and verification of mechanisms such as social choice procedures, and then discusses the work done on extensions to ATL to support incomplete information, preferences, and quantification over coalition.
Book ChapterDOI

A Formal Embedding of AgentSpeak(L) in 3APL

TL;DR: A formal embedding of the agent language AgentSpeak(L) in the authors' own agent language 3APL is given to define a notion of simulation based on the formal operational semantics of the languages.
Journal ArticleDOI

On the succinctness of some modal logics

TL;DR: This work proposes to use Formula Size Games as games that are played on two sets of models, and that directly link the length of a play in which Spoiler wins the game with the size of a formula, and proves succinctness results for m-dimensional modal logic.
Book ChapterDOI

Representation and Complexity in Boolean Games

TL;DR: A concept of concise form representation is introduced and its properties are compared in relation to the more frequently used “extensive form” descriptions and a “normal form’ theorem” is presented that gives a characterisation of winning strategies for each player.
Journal ArticleDOI

On the logic of preference and judgment aggregation

TL;DR: This work presents a modal logic intended to support reasoning about judgment aggregation scenarios (and hence, as a special case, about preference aggregation): the logical language is interpreted directly in judgment aggregation rules, and it is shown that the logic can express aggregation rules such as majority voting; rule properties such as independence; and results such as the discursive paradox, Arrow’s theorem and Condorcet's paradox—which are derivable as formal theorems of the logic.