University of Groningen
A geometric approach to differential-algebraic systems
Megawati, Noorma
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Publication date: 2017
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Megawati, N. (2017). A geometric approach to differential-algebraic systems: from bisimulation to control by interconnection. University of Groningen.
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Proposition
to accompany the thesis
A geometric approach to
differential-algebraic systems:
From bisimulation to control by interconnection by
Noorma Yulia Megawati
1. Geometric control theory can be used to characterize the consistent subset and the solution set of differential-algebraic equation systems. [Chapter 3] 2. Bisimilar differential-algebraic equation systems have equal external
behav-ior. [Chapter 4]
3. The existence of a partial bisimulation relation is equivalent to transfer ma-trix equality. [Chapter 5]
4. The obtained sufficient and necessary conditions for a linear complementarity system to be disturbance decoupled do not coincide. [Chapter 6]
5. Any controller achieving a specification for the abstraction system of a given
system can be applied to the original system. The resulting closed-loop
system is simulated by the specification system. [Chapter 7]
6. No clouds lasts for ever; neither is there such a thing as eternal sunshine. From the darkest night the most beautiful morning is born. [R.A. Kartini: Letters of a Javanese Princess]
7. Let us dream as long as it is possible; if there where no dreams, what would life be? [R.A. Kartini: Letters of a Javanese Princess]
