Theory, analysis, and practical design and implementation of Kalman filters are covered, along with example applications to real-world problems. Topics include a review of random processes and linear system theory; Kalman filter derivations; divergence analysis; numerically robust forms; suboptimal filters and error budget analysis; prediction and smoothing; cascaded, decentralized, and federated filters; linearized, extended, second order, and adaptive filters; and case studies in GPS, inertial navigation, and ballistic missile tracking.
525.414 Probability and Stochastic Processes for Engineers and 525.466 Linear System Theory or equivalents. Knowledge of Matlab (or equivalent software package).
The Kalman filter is a computer algorithm for processing discrete measurements into optimal estimates. The goal of this course is to present Kalman filtering theory with an emphasis on practical design and implementation for a wide variety of disciplines.
Each spring semester at APL.
| Homework (10 assignments) | 25% |
| Mid-term Exam (take-home/in-class) | 25% |
| Final Exam (take-home/in-class) | 25% |
| Project | 25% |
Working knowledge of Matlab (or equivalent software package)
Textbook information for this course is available online through the MBS Direct Virtual Bookstore.
There are notes for this course.
(Last Modified: 01-26-2009 at 4:03:42 PM)