Kalman Filtering
Overview
Kalman filtering studies how to track a system’s changing, hidden state from noisy observations, using uncertainty to decide how much to trust each prediction and measurement. Linear Kalman filters and nonlinear variants such as the extended, unscented, and error-state filters are widely used in robot navigation, visual-inertial odometry, multi-object tracking, and data assimilation; evaluations often use settings such as KITTI, EuRoC, and nuScenes. Current approaches adapt noise covariances, handle delayed or distributed measurements, or combine recursive filters with neural networks and generative methods to cope with nonlinear dynamics and imperfect sensors. A central challenge is improving accuracy under model mismatch without sacrificing calibrated uncertainty, consistency, interpretability, or real-time efficiency.
Latest papers
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