This course teaches adaptive signal processing algorithms for extracting information from noisy signals. The emphasis is on recursive, model based estimation methods for signals and systems whose properties change in time. Applications in, for example, communications, control and medicine are covered.
The course presents the fundamentals of adaptive signal processing; mean-square estimation, Wiener filters. Introduction to adaptive filter structures and the least squares method. State space models and optimal (Kalman) filtering. Stochastic gradient, LMS (least mean squares), and RLS (recursive least squares) methods. Analysis of adaptive algorithms: Learning curves, convergence, stability, excess mean square error, mis-adjustment. Extensions of LMS and RLS.
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This course teaches adaptive signal processing algorithms for extracting information from noisy signals. The emphasis is on recursive, model based estimation methods for signals and systems whose properties change in time. Applications in, for example, communications, control and medicine are covered.
The course presents the fundamentals of adaptive signal processing; mean-square estimation, Wiener filters. Introduction to adaptive filter structures and the least squares method. State space models and optimal (Kalman) filtering. Stochastic gradient, LMS (least mean squares), and RLS (recursive least squares) methods. Analysis of adaptive algorithms: Learning curves, convergence, stability, excess mean square error, mis-adjustment. Extensions of LMS and RLS.
After completing the course, the student should be able to:
• Design and apply optimal minimum mean square estimators and in particular linear estimators. To understand and compute their expected performance and verify it.
• Design, implement and apply Wiener filters (FIR, non-causal, causal) and evaluate their performance.
• Design, implement and apply the different adaptive filters to given applications.
• Analyze the accuracy and determine advantages and disadvantages of each method.
• Use the theoretical understanding to do troubleshooting, e.g., in cases the observed performance is not as expected.
• Report the solution and results from the application of the filtering techniques to given problems.
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For single course students: 180 ECTS credits and documented proficiency in English B or equivalent.
Recommended prerequisites corresponding to: EQ1220 Signal theory or EQ1270 Signal processing
EQ2300 Digital Signal Processing
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Will be announced on the course homepage before course start.
A, B, C, D, E, FX, F
Based on recommendation from KTH’s coordinator for disabilities, the examiner will decide how to adapt an examination for students with documented disability.
The examiner may apply another examination format when re-examining individual students.
2 Project assignments (PRO1, 1,5 ECTS credits, grading P/F; PRO2, 1,5 ECTS credits, grading P/F) completed and reported in pairs of at most 2 students before given deadlines.
Written exam (TENA, 4,5 ECTS credits, grading A-F)
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Further information about the course can be found on the Course web at the link below. Information on the Course web will later be moved to this site.
Course web EQ2401Electrical Engineering
Second cycle
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In this course, the EECS code of honor applies, see: http://www.kth.se/en/eecs/utbildning/hederskodex.