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20092023
most citedRiesz Bases for p-Subordinate Perturbations of Normal Operators

33 citations · 72 across the 8 of their papers we have counts for

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6 papers · 1 filter

math.FA2022

Stability via closure relations with applications to dissipative and port-Hamiltonian systems

Jochen Glück, Birgit Jacob, Annika Meyer +2

We consider differential operators that can be represented by means of a so-called closure relation in terms of a simpler operator defined on a larger…

math.FA2019

Stability radius for infinite-dimensional interconnected systems

Birgit Jacob, Sebastian Möller, Christian Wyss

The stability radius for finitely many interconnected linear exponentially stable well-posed systems with respect to static perturbations is studied. If the output space of each sy…

math.FA2019

Dichotomous Hamiltonians and Riccati equations for systems with unbounded control and observation operators

Christian Wyss

The control algebraic Riccati equation is studied for a class of systems with unbounded control and observation operators. Using a dichotomy property of the associated Hamiltonian…

math.FA2014★ 5 cited

On the Spectral Decomposition of Dichotomous and Bisectorial Operators

Monika Winklmeier, Christian Wyss

For an unbounded operator on a Banach space the existence of invariant subspaces corresponding to its spectrum in the left and right half-plane is proved. The general assumptio…

math.FA2010★ 13 cited

Hamiltonians with Riesz Bases of Generalised Eigenvectors and Riccati Equations

Christian Wyss

An algebraic Riccati equation for linear operators is studied, which arises in systems theory. For the case that all involved operators are unbounded, the existence of infinitely m…

math.FA2009★ 33 cited

Riesz Bases for p-Subordinate Perturbations of Normal Operators

Christian Wyss

For p-subordinate perturbations of unbounded normal operators, the change of the spectrum is studied and spectral criteria for the existence of a Riesz basis with parentheses of ro…