2017
DOI: 10.3390/s17122810
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A Study about Kalman Filters Applied to Embedded Sensors

Abstract: Over the last decade, smart sensors have grown in complexity and can now handle multiple measurement sources. This work establishes a methodology to achieve better estimates of physical values by processing raw measurements within a sensor using multi-physical models and Kalman filters for data fusion. A driving constraint being production cost and power consumption, this methodology focuses on algorithmic complexity while meeting real-time constraints and improving both precision and reliability despite low p… Show more

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Cited by 73 publications
(37 citation statements)
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“…The condition for updating the value of H 11 is the same as the previous one and it is given by Equation (15).…”
Section: Angle-only Tracking In 2d Radarmentioning
confidence: 99%
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“…The condition for updating the value of H 11 is the same as the previous one and it is given by Equation (15).…”
Section: Angle-only Tracking In 2d Radarmentioning
confidence: 99%
“…The described methods make use of existing linearities in non-linear system's models, conditional linearities, special forms of system's matrices, e.g., their block diagonalities, alternative filter's formulations, etc. A problem of dealing with real-time constraints in EKF and UKF implementations on low processing power platforms, like microcontrollers, is discussed in Reference [15]. To save the computational cost, the authors suggest rewriting the filter's equations as a couple of simpler scalar equations and exploiting the sparsity of matrices.…”
Section: Introductionmentioning
confidence: 99%
“…However, the capacity of the Kalman filter to position nonlinear integrated systems accurately is limited [42,43]. However, for example, there are also some advantages of using this approach [44]. Eom et al established a method for the improvement of physical estimates using multiphysical models and Kalman data fusion filters by processing raw measurements within a sensor [45].…”
Section: Kalman Filtermentioning
confidence: 99%
“…Due to the computing complexity of Kalman Filter for tiny sensors, we have chosen to apply the polynomial regression with least squares in SDPL motivated by its simplicity to implement and its reduced time processing. In fact, Kalman filter was found of time complexity of O(N 3 ) while the least square (LS) is of complexity of O(N²) [51] thus LS is faster than Kalman filter. In addition, polynomial regression fits a non-linear model to the data even though the regression is linear so it can be applied in larger scenarios.…”
Section: Location Refinementmentioning
confidence: 99%