Title :
Foveated multiscale models for large-scale estimation
Author :
Fieguth, Paul W.
Author_Institution :
Dept. of Syst. Design Eng., Waterloo Univ., Ont., Canada
Abstract :
Efficient, large-scale estimation methods such as nested dissection or multiscale estimation rely on a divide-and-conquer strategy, in which a statistical problem is conditionally broken into smaller pieces. This conditional decorrelation is not possible for arbitrarily large problems due to issues of computational complexity and numerical stability. Given the growing interest in global-scale-remote sensing problems (or even three-dimensional problems), in this summary we develop a class of estimators with more promising asymptotic computational properties.
Keywords :
computational complexity; decorrelation; divide and conquer methods; image processing; numerical stability; asymptotic computational properties; computational complexity; conditional decorrelation; divide-and-conquer strategy; foveated multiscale models; global-scale-remote sensing problems; large-scale estimation methods; multiscale estimation; nested dissection; numerical stability; statistical problem; three-dimensional problems; Computational complexity; Decorrelation; Design engineering; Explosions; Large-scale systems; Numerical stability; Remote sensing; State estimation; Systems engineering and theory; Yield estimation;
Conference_Titel :
Image Processing, 1999. ICIP 99. Proceedings. 1999 International Conference on
Conference_Location :
Kobe
Print_ISBN :
0-7803-5467-2
DOI :
10.1109/ICIP.1999.823022