1. 吉林大学计算机科学与技术学院,吉林,长春,130012
2. 吉林大学符号计算与知识工程教育部重点实验室,吉林,长春,130012
3. 吉林大学计算机科学与技术学院吉林长春,130012
4. 吉林大学符号计算与知识工程教育部重点实验室吉林长春,130012
纸质出版:2009
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欧阳继红, 富 倩, 刘大有. 简单凹形区域间空间关系的一种表示及推理模型[J]. 电子学报, 2009,37(8):1830-1836.
OUYANG Ji-hong, FU Qian, LIU Da-you. A Model for Representing and Reasoning of Spatial Relations between Simple Concave Regions[J]. Acta Electronica Sinica, 2009, 37(8): 1830-1836.
空间拓扑关系的代表模型有区域连接演算RCC和9-交集模型.针对凹形区域间空间关系的研究工作主要有Cohn提出的RCC23.RCC23的表达力相对有限
在实际应用中具有一定的局限性.本文针对简单凹形区域空间关系的表示及推理
基于Egenhofer和El-Geresy的空间推理方法
完成了如下工作:扩展9-交集矩阵得到16-交集矩阵;基于16-交集矩阵扩展RCC23提出了RCC62;给出了RCC62的概念邻域图和最近拓扑关系图;提出了RCC62关系复合的推理规则.RCC62比RCC23新增了39种基本关系
表达力更强;RCC62的推理规则可以推导出RCC62的复合表.
The most typical models of spatial topological relations are Region Connection Calculus(RCC)and 9-intersection model.However
there are few contributions on topological relations of concave regions in which the representative model is Cohn's RCC23.There are some limitations of RCC23 especially in practical applications due to its less expressiveness.On the basis of Egenhofer's and El-Geresy's general methods for spatial reasoning
this paper completed the following work:9-intersection matrix is extended to 16-intersection matrix;RCC23 is refined to RCC62 based on 16-intersection matrix;the Conceptual Neighborhood Graph(CNG)and the Closest Topological Relation Graph(CTRG)of RCC62 are given;reasoning rules for RCC62 composed relations are presented.There are 39 new relations in RCC62
which is more expressive than RCC23;Base on the reasoning rules of RCC62
the composition table of RCC62 can be derived.
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