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Titlebook: Control Theory of Infinite-Dimensional Systems; Joachim Kerner,Hafida Laasri,Delio Mugnolo Conference proceedings 2020 Springer Nature Swi

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https://doi.org/10.1007/978-3-658-08888-0ected via boundary control and observation and are allowed to be of distinct port-Hamiltonian orders .. Well-posedness and stability results for port-Hamiltonian systems of fixed order . are thereby generalised to networks of such. The abstract theory is applied to some particular model examples.
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https://doi.org/10.1007/978-3-658-08888-0ected via boundary control and observation and are allowed to be of distinct port-Hamiltonian orders .. Well-posedness and stability results for port-Hamiltonian systems of fixed order . are thereby generalised to networks of such. The abstract theory is applied to some particular model examples.
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Der Soziologe als „Ungläubiger Thomas“ions, respectively spectral inequalities. Then we present an abstract control cost estimate which improves upon earlier results. The latter is particularly interesting when combined with the earlier mentioned spectral inequalities since it yields sharp control cost bounds in several asymptotic regim
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Ulrike Froschauer,Manfred Luegerof the associated Hamiltonian operator matrix, two invariant graph subspaces are constructed which yield a nonnegative and a nonpositive solution of the Riccati equation. The boundedness of the nonnegative solution and the exponential stability of the associated feedback system is proved for the cas
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https://doi.org/10.1007/978-3-030-35898-3operators on graphs; ; systems theory; control theory; controllability; optimal control problems; stabilit
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Well-posedness and stability for interconnection structures of port-Hamiltonian type,ected via boundary control and observation and are allowed to be of distinct port-Hamiltonian orders .. Well-posedness and stability results for port-Hamiltonian systems of fixed order . are thereby generalised to networks of such. The abstract theory is applied to some particular model examples.
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Input-to-state stability for parabolic boundary control:linear and semilinear systems,lar the class of boundary control systems, for which truly infinite-dimensional effects enter the situation. This note reviews input-to-state stability for parabolic equations with respect to general L.-input-norms in the linear case and includes extensions of recent results on semilinear equations.
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