Publications
Detail of publication
Citation
: Numerical solution of filtering problem with multimodal densities . Proceedings of the 16th IFAC World Congress, vol. 1, p. 242-247, Elsevier, Oxford, 2006.
Abstract
Numerical solution of filtering problem for nonlinear stochastic systems is treated. The aim is to improve the point-mass method for multimodal probability density functions of state. The main innovation items concern grid update, namely covering a nonnegligible probability density function support and merging grids in multigrid design. Comparing to the standard point-mass algorithm, the new boundary-based grid placement technique maintains estimation quality and the merging technique decreases computational demands for multimodal densities.
Detail of publication
| Title: | Numerical solution of filtering problem with multimodal densities |
|---|---|
| Author: | Královec, J. ; Šimandl, M. |
| Language: | English |
| Date of publication: | 3 Jul 2005 |
| Year: | 2006 |
| Type of publication: | Book Chapters |
| Title of journal or book: | Proceedings of the 16th IFAC World Congress |
| Číslo vydání: | 1 |
| Page: | 242 - 247 |
| ISBN: | 0-08-045108-X |
| Publisher: | Elsevier |
| Address: | Oxford |
| Date: | 3 Jul 2005 - 8 Jul 2005 |
Keywords
stochastic systems, state estimation, nonlinear filters, probability density function, estimation algorithms
BibTeX
@INBOOK{KralovecJ_2006_Numericalsolutionof,
author = {Kr\'{a}lovec, J. and \v{S}imandl, M.},
title = {Numerical solution of filtering problem with multimodal densities},
year = {2006},
publisher = {Elsevier},
journal = {Proceedings of the 16th IFAC World Congress},
address = {Oxford},
volume = {1},
pages = {242-247},
ISBN = {0-08-045108-X},
url = {http://www.kky.zcu.cz/en/publications/KralovecJ_2006_Numericalsolutionof},
}


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