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Titlebook: Linear Port-Hamiltonian Systems on Infinite-dimensional Spaces; Birgit Jacob,Hans J. Zwart Textbook 2012 Springer Basel 2012 Hamiltonian s

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State Space Representation, However, there are other possibilities to model systems with inputs and outputs. In this chapter we introduce the state space representation on a finite-dimensional state space. Later we will encounter these representations on an infinite-dimensional state space. State space representations enable
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Stabilizability of Finite-Dimensional Systems,nverge to zero, and a system is stabilizable if one can find a suitable control function such that the corresponding solution tends to zero. Thus stabilizability is a weaker notion than controllability.
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Inhomogeneous Abstract Differential Equations and Stabilization,l to add an input to the differential equation, see e.g. Chapters 3 and 4. Section 10.1 is devoted to infinite-dimensional inhomogeneous differential equations and in Section 10.2 we add an output equation. The obtained formulas will be very similar to those found in Chapter 2. However, .0-semigroup
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Birgit Jacob,Hans J. Zwart Il s’appuie sur une expérience d’une dizaine d’années d’enseignement et s’adresse à un public très varié: étudiants en sciences, élèves d’écoles d’ingénieur ou de classes préparatoires qui souhaiteraient acquérir rapidement les bases des méthodes numériques. Cette seconde édition offre des compléme
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