Control of Discrete-Time Stochastic Systems
Course code: WI4217
Summary
Grade: 7.4
The files below summarize the parts of the reader that are treated in the lectures. (Although "summarize" might be the wrong word: sometimes the summary is longer than the original.)
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Probability theory (102kb)
Stochastic systems have uncertainties. To deal with them, we need probability theory. This file quickly discusses it.
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Basics of stochastic systems (144kb)
What are stochastic systems? And how do we represent them? We'll examine that here.
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Properties of stochastic systems (91kb)
In this chapter, we examine what properties stochastic systems can have.
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Stochastic realizations (97kb)
This chapter is about stochastic realizations. How do we find them? And how can we make sure that they are minimal?
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Stochastic control (68kb)
How do we control stochastic systems? This chapter discusses the types of control laws that can be used for it.
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Dynamic programming (86kb)
The most important method to find the optimal control law for a recursive state-observed system is dynamic programming. In this chapter, we’ll look at how it works.
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Kalman filters (59kb)
Kalman filters try to find the state of a system. But what kind of Kalman filters are there? And how do they work? This file examines it.
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Control using partial observations (81kb)
In this chapter we'll look at a really difficult problem: controlling a system of which we don't know the state. How does that work?
Full Version
Reader Measure Theoretic Probability
Grade: 7.4
If you are having some trouble following the probability theory of this course, then the reader below might be useful. It comes from a Measure Theory course from another university.
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