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Título: =Wiener chaos and Nonlinear Filtering
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Publicación seriada
Referencias AnalíticasReferencias Analíticas
Autor: Lototsky, S. V.
Título: Wiener chaos and Nonlinear Filtering
Páginas/Colación: pp. 265-294
Url: Ir a www.springerlink.com/content/r2282lk615l0/?p=b9d1f2044f70468099fa3edc1ce81fa7&pi=2www.springerlink.com/content/r2282lk615l0/?p=b9d1f2044f70468099fa3edc1ce81fa7&pi=2
Applied Mathematics & Optimization: An International Journal with Applcations to Stochastics Vol. 54, no. 3 Nov./Dic. 2006
Información de existenciaInformación de existencia

Palabras Claves: Palabras: CORRELATED NOISE CORRELATED NOISE, Palabras: ERROR ESTIMATION ERROR ESTIMATION, Palabras: RECURSIVE ALGORITHM RECURSIVE ALGORITHM, Palabras: ZAKAI EQUATION ZAKAI EQUATION

Resumen
RESUMEN

RESUMEN

 

The paper discusses two algorithms the Zakai equation in the time-homogeneous diffusion filtering model with possible correlation between the state process and the observation noise. Both algorithms rely on the Cameron- Martin version of the Wiener chaos expansion, so that the approximate filter is a finte linear combination of the chaos elements generated by the observation process. The coefficients in the expansion depended only the deterministic dynamics of the state advances improves the performance of the algorithms in comparison with the most other existing methods of the nonlinear filtering. The paper summarizes the main existing results about these Wiener chaos algorithms and resolves some open questions concerning the convergence of the algorithms in the noise-correlated setting. The presentation includes the necessary background on the Wiener chaos and optimal nonlinear filtering.

 

 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 

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