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Modified extended kalman filter using correlations between measurement parameters
Published in Springer Verlag
2019
Volume: 798
   
Pages: 603 - 615
Abstract
We mathematically analyze the correlations that arise between measurement parameters. This is done by understanding the geometrical transformations that a data point undergoes when correlations are determined between normally distributed measurement parameters. We use this understanding to develop a new algorithm for the discrete Kalman Filter. The analysis and methodology adopted in this work can be extended to the derivatives of Kalman Filter, resulting in similar improvements. The effectiveness of this method is verified through simulations of mobile robot mapping problem with an Extended Kalman Filter and the results are presented. © Springer Nature Singapore Pte Ltd. 2019.
About the journal
JournalData powered by TypesetAdvances in Intelligent Systems and Computing
PublisherData powered by TypesetSpringer Verlag
ISSN21945357
Open AccessNo
Concepts (14)
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    Mapping
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    Mathematical transformations
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    Mobile robots
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    Normal distribution
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    Parameter estimation
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    DISCRETE KALMAN FILTERS
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    DISTRIBUTED MEASUREMENTS
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    GAUSSIAN CORRELATION
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    GEOMETRICAL TRANSFORMATION
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    MEASUREMENT PARAMETERS
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    MOBILE ROBOT MAPPINGS
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    MODIFIED EXTENDED KALMAN FILTERS
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    SONAR SENSOR
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    Extended kalman filters