ON INTERVAL-BASED TEMPORAL PLANNING - AN IQ-STRATEGY

被引:0
|
作者
RICHARDS, B
JIANG, Y
CHOI, H
机构
来源
LECTURE NOTES IN ARTIFICIAL INTELLIGENCE | 1991年 / 542卷
关键词
INTERVALS; POINTS; PLANNING; ACTIONS; FRAME PROBLEM; QUALIFICATION PROBLEM; MAXIMAL INTERVAL PRINCIPLE; TEMPORAL LOGICS; CONSTRAINT SATISFACTION; COLLAPSING AND STRETCHING CLIPPING;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Allen & Koomen's interval planner and Dean & McDermott's time map manager (TMM) offer different approaches to temporal database management in planning. In this paper we present a temporal planning system that integrates ideas from both methods, and at the same time develops several new ideas. In particular, we treat time points and intervals within a common structure, and adopt an alternative method for handling temporal constraints based on constraint logic programming. To provide a proper characterization of actions within an interval environment, we invoke the notion of noninterference conditions to handle action interaction and the qualification problem. To deal with the persistence problem, we adopt a spectrum of methods based on TMM's stretching and clipping rules. We show that our approach allows a temporally minimum specification for preconditions, which not only improves the clarity of the specification of an action, but perhaps also reduces the computational cost of constraint satisfaction. The formal aspects of our temporal approach are encapsulated in an interval temporal logic called IQ which is functionally more expressive than first order logic. The specification of our temporal reasoning is modelled in IQ-Prolog - a computation-oriented subsidiary language of IQ.
引用
收藏
页码:226 / 235
页数:10
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