Distributed Object Tracking based on Square Root Cubature H-infinity Information Filter

Venkata Pathuri Bhuvana, Mario Huemer, Carlo Regazzoni

Research output: Chapter in Book/Report/Conference proceedingConference proceedingspeer-review

Abstract

Several non-linear state estimation methods such as extended Kalman filter, cubature Kalman filter, and unscented Kalman filter are used to track objects in visual sensor networks. These conventional non-linear state estimation methods require the accurate knowledge of the object’s initial conditions, process and measurement models, and corresponding noise characteristics. Often, the object trackers used in a visual sensor Networks may not be provided with this knowledge. In this work, we propose a square root cubature H_infinity information Kalman filter (SCHIF) based distributed object tracking algorithm. The H_infinity method requires neither the exact knowledge of noise characteristic nor accurate process model. The information filters can be used without the knowledge of accurate initial conditions and it also makes the measurement update step computationally less complex in the distributed process. Finally, the square root version makes the filter numerically stable. Furthermore, the cameras in the network exchange their local estimates with other cameras. In the last step, the cameras fuse the received local estimates to obtain a global estimate of the object. Hence, the proposed method constitutes a more robust and efficient solution for the targeted application compared to the traditional methods.
Original languageEnglish
Title of host publicationProceedings of the International Conference on Information Fusion (FUSION 2014)
Number of pages6
Publication statusPublished - Jul 2014

Fields of science

  • 202017 Embedded systems
  • 202036 Sensor systems
  • 202040 Transmission technology
  • 202 Electrical Engineering, Electronics, Information Engineering
  • 202015 Electronics
  • 202022 Information technology
  • 202027 Mechatronics
  • 202030 Communication engineering
  • 202037 Signal processing
  • 202041 Computer engineering

JKU Focus areas

  • Computation in Informatics and Mathematics
  • Mechatronics and Information Processing

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