Abstract
This paper addresses the technical problem of efficiently reducing the periodic representation of a time granularity to its minimal form. The minimization algorithm presented in the paper has an immediate practical application: it allows users to intuitively define granularities (and more generally, recurring events) with algebraic expressions that are then internally translated to mathematical characterizations in terms of minimal periodic sets. Minimality plays a crucial role, since the value of the recurring period has been shown to dominate the complexity when processing periodic sets. © 2005 IEEE.
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CITATION STYLE
Bettini, C., & Mascetti, S. (2005). An efficient algorithm for minimizing time granularity periodical representations. In Proceedings of the International Workshop on Temporal Representation and Reasoning (pp. 20–25). https://doi.org/10.1109/TIME.2005.11
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