Qualitative spatial reasoning with uncertain evidence using Markov logic networks

被引:2
|
作者
Duckham, Matt [1 ]
Gabela, Jelena [2 ]
Kealy, Allison [3 ]
Kyprianou, Ross [4 ]
Legg, Jonathan [4 ]
Moran, Bill [5 ]
Rumi, Shakila Khan [6 ]
Salim, Flora D. [7 ]
Tao, Yaguang [1 ]
Vasardani, Maria [8 ]
机构
[1] RMIT Univ, Sch Sci, Melbourne, Australia
[2] TU Wien, Dept Geodesy & Geoinformat, Vienna, Austria
[3] Victorian Dept Transport & Planning, Surveying & Spatial, Melbourne, Australia
[4] Australian Govt, Def Sci & Technol, Edinburgh, Australia
[5] Univ Melbourne, Def Technol, Melbourne, Australia
[6] Australian Inst Hlth & Welf AIHW, Specialist Capabil Unit, Canberra, Australia
[7] Univ New South Wales UNSW, Sch Comp Sci & Engn, Sydney, NSW, Australia
[8] Aurecon Grp Pty Ltd, Data & Analyt, Melbourne, Australia
关键词
Markov logic network; qualitative spatial reasoning; uncertainty; cardinal direction calculus; REPRESENTING MOVING-OBJECTS; KNOWLEDGE; INFORMATION; CALCULUS;
D O I
10.1080/13658816.2023.2231044
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Probabilistic logics combine the ability to reason about complex scenes, with a rigorous approach to uncertainty. This paper explores the construction of probabilistic spatial logics through the combination of established qualitative spatial calculi together with Markov logic networks (MLNs). Qualitative spatial calculi provide the basis for automated representation and reasoning with complex spatial scenes; MLNs provide a rigorous basis for handling uncertainty and driving probabilistic inference. Our approach focuses specifically on the combination of an uncertain knowledge base with a certain spatial reasoning rule-base. The experiments explore how uncertain knowledge propagates through certain qualitative spatial inferences, using the specific example of reasoning with cardinal directions. The results provide a template for probabilistic qualitative spatial reasoning more generally, with applications to a wide range of common scenarios for situational awareness and automated reasoning under uncertainty.
引用
收藏
页码:2067 / 2100
页数:34
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