Abstract
In the theory of denotational semantics, we study event structures which generalize Kahn and Plotkin's concrete data structures and which model computational processes. With each event structure we associate canonically an event domain (a particular algebraic complete partial order), and conversely we derive a representation result for event domains. For a particular class of event structures, the canonical event structures, we obtain that any two canonical event structures are isomorphic iff they have order-isomorphic canonical domains.
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