Title :
Interpolating Probability Values or Fuzzy Set Values for Uncertain Spatiotemporal Objects
Author_Institution :
Dept. of Comput. Sci. & Electr. Eng., Univ. of Stavanger, Stavanger, Norway
Abstract :
This paper looks at ways of quickly interpolating probability values or fuzzy set values for uncertain spatiotemporal objects that may change continuously over time. The paper starts with presenting a way to compute a tetrahedralization of an uncertain spatiotemporal object and using that to compute consistent interpolations. This approach also turns out to be able to create fairly good interpolations of the shape of the spatiotemporal object without needing an extra algorithm for this purpose. However, a naïve use of any tetrahedralization turns out to create interpolation artifacts in those objects that become significantly more or less uncertain with time. The paper then presents a way to overcome this issue at the cost of more processing.
Keywords :
computational geometry; fuzzy set theory; interpolation; probability; spatiotemporal phenomena; uncertain systems; consistent interpolation; fuzzy set values interpolation; interpolation artifacts; probability values interpolation; uncertain spatiotemporal object tetrahedralization; Filling; Interpolation; Shape; Spatial databases; Spatial indexes; Spatiotemporal phenomena; Uncertainty; Interpolation; Spatio-temporal uncertainty; Tetrahedralization;
Conference_Titel :
Signal Image Technology and Internet Based Systems (SITIS), 2012 Eighth International Conference on
Conference_Location :
Naples
Print_ISBN :
978-1-4673-5152-2
DOI :
10.1109/SITIS.2012.79