AKKF
This project implements the Adaptive Kernel Kalman Filter (AKKF) for tracking a single target in non-linear, non-Gaussian environments using bearing-only radar data. The MATLAB code demonstrates AKKF's performance compared to a Bootstrap Particle Filter (PF), showcasing its accuracy and efficiency.
Install / Use
/learn @MengweiSun09/AKKFREADME
Project: AKKF\Single target tracking\Bearing-only
This project demonstrates the application of the Adaptive Kernel Kalman Filter (AKKF) for tracking a single target with bearing-only radar data in non-linear and non-Gaussian environments. The AKKF leverages kernel transformations to embed probability distributions in high-dimensional spaces, providing precise tracking with reduced computational load. This implementation compares the AKKF with a Bootstrap Particle Filter (PF) to highlight the advantages of the AKKF approach.
Getting Started
- Run the Code: Begin by executing "Main.m" in MATLAB. This will initiate the tracking process, allowing you to select parameters and compare results between the AKKF and the PF.
- Configuration: You can select the kernel type and the number of particles for both the AKKF and PF. Adjust these settings as needed for your analysis.
- Kernel Parameters: The kernel parameters for the AKKF can be customised in "AKKF_track.m" under Section 0. AKKF parameters setting.
File Descriptions
- Main.m: The main script to run the tracking simulation, initiate parameters, and execute the tracking functions.
- AKKF_track.m: Contains the tracking logic for the Adaptive Kernel Kalman Filter.
- AKKF_predict.m: Implements the prediction step for the AKKF.
- AKKF_update.m: Handles the update step for the AKKF, incorporating new observations.
- AKKF_proposal.m: Computes proposal distributions for AKKF.
- PF_track.m: Provides the tracking implementation for the Bootstrap PF.
- Target_generation.m: Generates target motion for simulation purposes using a constant velocity model.
- Tracking_performance.m: Evaluates and visualises tracking performance metrics.
- mgd.m: Utility function for managing multivariate Gaussian distributions.
Additional Resources
- For theoretical background on the AKKF, please refer to the paper "Adaptive Kernel Kalman Filter" in IEEE Transactions on Signal Processing: https://ieeexplore.ieee.org/abstract/document/10064092.
- The corresponding Python implementation of the AKKF is available on the Stone Soup Platform: https://stonesoup.readthedocs.io/en/v1.4/auto_tutorials/filters/AKKF.html#sphx-glr-auto-tutorials-filters-akkf-py.
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