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Coping with Dynamics Using Bicomplex Numbers and Kalman Filter Tracking - Inside GNSS - Global Navigation Satellite Systems Engineering, Policy, and Design

A look at recent testing and the advantages of using KF tracking to process GNSS meta-signals. Daniele Borio European Commission, Joint Research Centre (JRC), Melania Susi Topcon Positioning Systems Inc. Several Global Navigation Satellite System (GNSS) receivers now support at least two frequencies

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A non-mathematical introduction to Kalman Filters for programmers

Read my manifesto on Code as an alternative to Mathematics. Code for this article can be found on this Colab Notebook should you choose to follow along. Why Kalman Filters? Kalman filters are ingenius. If you have never heard of them, then a very intuitive (and arguably reductive) way to think about them is to

Colab-notebook
Kalman-filters
Linear-algebra
Probability-theory
Kalman-filter
Kalman-filtering
Bell-curve

"A robust iterative receiver for single carrier underwater acoustic com" by Fupeng Huang, Youwen Zhang et al.

Achieving reliable underwater acoustic (UWA) communications is challenging due to the rapid changes of UWA channels and presence of impulsive noise. The soft decision feedback equalization (SDFE) has attracted much attention due to its capability of tackling the rapid changes of UWA channels. However, the existing SDFE exhibits error floor and even divergence due to the presence of severe impulsive noise. To overcome this problem, an improved SDFE (ISDFE) is proposed, which incorporates impulsive noise detection, clipping level estimation and damping to handle the impulsive noise. As the performance of the ISDFE also depends on the accuracy of channel estimation (CE), we propose a variable kernel width maximum complex correntropy criterion Kalman filter (VKW-MCCC-KF) algorithm to achieve robust and accurate CE under impulsive noise. With the proposed ISDFE and VKW-MCCC-KF, an iterative receiver for single carrier (SC) UWA mobile communication under impulsive noise is proposed, which in

Channel-estimation
Mpulsive-noise
Kalman-filter
Aximum-complex-correntropy-criterion
Urbo-equalization
Underwater-acoustic-communication

Sensor Fusion Industry Research Report 2023: Kalman Filter,

Dublin, June 28, 2023 (GLOBE NEWSWIRE) The "Sensor Fusion Market by Algorithms (Kalman Filter, Bayesian Filter, Central Limit Theorem, Convolutional.

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