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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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Input Structures,logical concatenation semigroup, following Sussmann [261]. In Section 8.2 piecewise continuous (Stieltjes integrable) inputs are used to define iterated integrals for Chen–Fliess series; for bilinear systems these series have a special property called rationality. In Section 8.3 the inputs are stochastic processes with various topologies.
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Matrix Algebra, where. and. are real. Since both fields. and. are needed in definitions, let the symbol. indicate either field.. will denote the .-dimensional linear space of column vectors. whose components are.. Linear and rational symbolic calculations use the field of real rationals. or an algebraic extension of. such as the complex rationals..
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Transitive Lie Algebras,ding Lie algebras . (also called transitive because . for all . are discussed and a corrected list is given in Boothby-Wilson [32]; that work presents a rational algorithm, using the theory of semisimple Lie algebras, that determines whether a generated Lie algebra . is transitive.
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Israel: National Security and SecuritizationAmong bilinear control systems, unconstrained symmetric systems have the most complete theory. By default, controls are piecewise constant:
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https://doi.org/10.1057/9780230101371Often the phrase . . merely means the replacement of . by an approximating linear vector field. However, in this chapter it has a different meaning that began with the following question, important in the theory of dynamical systems, that was asked by Henri Poincaré [219]: . . on . . ., . . . . . . such that .?.
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