Artificial Intelligence - Special issue on knowledge representation
What are fuzzy rules and how to use them
Fuzzy Sets and Systems - Special issue dedicated to the memory of Professor Arnold Kaufmann
Constraint-based temporal reasoning algorithms with applications to planning
Constraint-based temporal reasoning algorithms with applications to planning
Task Scheduling for a TemporalWorkflow Management System
TIME '06 Proceedings of the Thirteenth International Symposium on Temporal Representation and Reasoning
Learn to Tango with D
AI Communications - Constraint Programming for Planning and Scheduling
Low-cost addition of preferences to DTPs and TCSPs
AAAI'04 Proceedings of the 19th national conference on Artifical intelligence
Journal of Artificial Intelligence Research
Temporal constraint reasoning with preferences
IJCAI'01 Proceedings of the 17th international joint conference on Artificial intelligence - Volume 1
IEEE Spectrum
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In real life scenarios there is often the need for modeling conditional plans where external events determine the actual execution sequence. Conditional temporal problems (CTPs) have addressed such a need by extending the classical temporal constraint models with conditions on the occurrence of some events. Preferences are also a key aspect in many temporal reasoning tasks, since they allow for modeling in a natural way desires and different satisfaction levels. In this paper, we generalize CTPs to CTPPs by adding fuzzy preferences to the temporal constraints and by allowing fuzzy thresholds for the occurrence of some events. This allows us to generalize the conditions: events are allowed to determine not only which variables are executed, but also the preferences associated to their execution time. We consider two consistency notions (that is, strong and weak) and we provide their corresponding testing algorithms. We show that the complexity of these algorithms is not larger than their classical counterparts for CTPs. We also compare CTPPs with STPPUs, another temporal framework with uncertainty and preferences, by providing a polynomial mapping from STPPUs to CTPPs which allows to identify a strong theoretical connection among the two formalisms. Finally, we describe a tool to define CTPPs and to test if they are strongly or weakly consistent.