Probabilistic composition of cone-based cardinal direction relations

被引:1
|
作者
LIU Yu1
2 College of Software
机构
基金
中国国家自然科学基金;
关键词
spatial reasoning; cardinal direction relations; probabilistic composition;
D O I
暂无
中图分类号
P208 [测绘数据库与信息系统];
学科分类号
070503 ; 081603 ; 0818 ; 081802 ;
摘要
Composition tables play a significant role in qualitative spatial reasoning (QSR). At present,a couple of composition tables focusing on various spatial relations have been developed in a qualitative approach. However,the spatial reasoning proc-esses are usually not purely qualitative in everyday life,where probability is one important issue that should be considered. In this paper,the probabilistic compo-sitions of cone-based cardinal direction relations (CDR) are discussed and esti-mated by making some assumptions. Consequently,the form of composition result turns to be {(R1,P1),(R2,P2),…,(Rn,Pn)},where Pi is the probability associated with relation Ri. Employing the area integral method,the probabilities in each composi-tion case can be computed with the assumption that the target object is uniformly distributed in the corresponding cone regions.
引用
收藏
页码:81 / 90
页数:10
相关论文
共 50 条
  • [11] Cone-based vision in the aging mouse
    Williams, Gary A.
    Jacobs, Gerald H.
    VISION RESEARCH, 2007, 47 (15) : 2037 - 2046
  • [12] Cone-based electrical resistivity tomography
    Pidlisecky, Adam
    Knight, Rosemary
    Haber, Eldad
    GEOPHYSICS, 2006, 71 (04) : G157 - G167
  • [13] Reasoning Mechanism for Cardinal Direction Relations
    Kor, Ah-Lian
    Bennett, Brandon
    ARTIFICIAL INTELLIGENCE: METHODOLOGY, SYSTEMS, AND APPLICATIONS, AIMSA 2010, 2010, 6304 : 32 - 41
  • [14] A method for composing cardinal direction relations
    Liu, YS
    Hao, ZX
    Proceedings of 2005 International Conference on Machine Learning and Cybernetics, Vols 1-9, 2005, : 2108 - 2112
  • [15] Cone-based spanners of constant degree
    Damian, Mirela
    COMPUTATIONAL GEOMETRY-THEORY AND APPLICATIONS, 2018, 68 : 48 - 61
  • [16] Reasoning with the inverse of 3D cardinal direction relations based on direction matrices
    Wang, Miao
    Dong, Xingxing
    Gao, Jixun
    Fang, Zhenxi
    Tang, Hao
    Li, Song
    SCIENTIFIC REPORTS, 2024, 14 (01):
  • [17] Reasoning of cardinal direction relations of points based on one-dimensional topological relations
    Yang, Nan
    Wei, Ling
    Deng, Cheng-Yu
    PROCEEDINGS OF 2008 INTERNATIONAL CONFERENCE ON MACHINE LEARNING AND CYBERNETICS, VOLS 1-7, 2008, : 1384 - +
  • [18] CARDINAL DIRECTION RELATIONS QUERY MODELING BASED ON GEO-ONTOLOGY
    Zhu, Xinyan
    Chen, Di
    Zhou, Chunhui
    Li, Ming
    Xiao, Weidong
    XXII ISPRS CONGRESS, TECHNICAL COMMISSION II, 2012, 39-B2 : 179 - 184
  • [19] A new tractable subclass of cardinal direction relations
    Wang F.
    Liu D.
    Dong Y.
    International Journal of Advancements in Computing Technology, 2011, 3 (08) : 238 - 244
  • [20] Learning with cone-based geometric models and orthologics
    Mena Leemhuis
    Özgür L. Özçep
    Diedrich Wolter
    Annals of Mathematics and Artificial Intelligence, 2022, 90 : 1159 - 1195