Titlebook: Matrix Riccati Equations in Control and Systems Theory; Hisham Abou-Kandil,Gerhard Freiling,Gerhard Jank Book 2003 Springer Basel AG 2003

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Non-symmetric Riccati theory and applications,input-output operator of the underlying Hamiltonian system and the existence of an antianalytic factorization of the Popov function. This theory has been extended in Chapter 7 to cope with the time-varying situation, finding important applications in modern control theory.

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Hermitian Riccati differential equations,E have exceptionally nice properties. In particular, the solutions depend monotonically on the coefficients and the initial data. Moreover, in the time-invariant case and for periodic coefficients (see also 5) the phase portrait of HRDE has a very special structure.

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Coupled and generalized Riccati Equations,er, all these equations cannot be treated using the same approach. It will be shown that, depending on the nature of these equations, different methods could be employed to analyze and then to solve such Riccati equations.

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Symmetric differential Riccati equations: an operator based approach,ich is a more handy way of writing Riccati equations, as it inherits from the Popov operator useful information about its signature. The newly born theory has many interesting applications in modern systems theory: optimal control, approximation theory, and robust control.

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Optimization of Plant Nutritionath of infected cells, allow the cells to evade immune defenses, or help promote virus assembly. Although beneficial for the viral life cycle, virus-mediated alterations in normal cell cycle control mechanisms could have detrimental effects on cellular physiology and may ultimately contribute to pat

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V. Wee Yong,Jack P. Antelmost attempts to clarify everyday concepts, both langue and competence in their technical sense tend to neglect many properties of the original, vague concept. They are idealizations, and the value of such idealizations crucially depends on whether the properties they neglect are essential features