Titlebook: Bilinear Control Systems; Matrices in Action David Elliott Book 2009 Springer Science+Business Media B.V. 2009 Control Systems.Lie Algebras

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Before the Special Relationshipcated. Similar questions lead to serious problems in algebraic geometry that were considered for general polynomial discrete-time control systems in Sontag [244] but are beyond the scope of this book. Discrete-time bilinear systems were mentioned in Section 1.8 as a method of approximating the traje

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腐败

https://doi.org/10.1057/9780230101371could profit from a deeper understanding of the underlying mathematics. A fewof them, chosen for ease of exposition and formathematical interest, will be reported in this chapter.More applications can be found in Bruni et al. [43], Mohler and Kolodziej [210], the collections edited by Mohler and Rub

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Thick Recognition — Past and Presentnd. denote the real line and the complex plane, respectively, but also the real and complex number fields. The symbol. means the half-line.. If. then. where. and. are real. Since both fields. and. are needed in definitions, let the symbol. indicate either field.. will denote the .-dimensional linear

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https://doi.org/10.1023/b101451Control Systems; Lie Algebras; Lie algebra; Matrix; Matrix Groups; algebra; brandonwiskunde; control theory

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978-90-481-8169-8Springer Science+Business Media B.V. 2009

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