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Content Provider | IEEE Xplore Digital Library |
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Author | Faubel, F. Klakow, D. |
Copyright Year | 2010 |
Description | Author affiliation: Spoken Language Syst. Saarland Univ., Saarbrucken, Germany (Faubel, F.; Klakow, D.) |
Abstract | In earlier work, we have presented a novel approach to nonlinear, non-Gaussian tracking problems. The approach was based on keeping a bank of unscented Kalman filters, which were split and merged in order to adapt the level of detail of the filtering density according to the nonlinearity of the tracking problem. More recently, that approach has been refined and generalized to a general method for nonlinear transformations of Gaussian mixture random variables. Here, we further extend it by the following aspects: we consider splitting a Gaussian distribution into three components rather than two; and we show how splitting can be performed in direction of the nonlinearity, which in simulations gave a 25% reduction of the mean squared error, compared to the previous implementation of the split and merge unscented Gaussian mixture filter. In addition to that, we show how splitting can be implemented efficiently, through Cholesky downdates. |
Starting Page | 850 |
Ending Page | 854 |
File Size | 471206 |
Page Count | 5 |
File Format | |
ISSN | 22195491 |
Language | English |
Publisher | Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
Publisher Date | 2010-08-23 |
Publisher Place | Denmark |
Access Restriction | Subscribed |
Rights Holder | EUSIPCO |
Subject Keyword | Transforms Gaussian distribution Eigenvalues and eigenfunctions Trajectory Kalman filters Approximation methods Covariance matrices |
Content Type | Text |
Resource Type | Article |
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