Publikationen
- 2023
12.
Vorberg, Lukas; Jacob, Birgit; Wyss, Christian
Computing the Quadratic Numerical Range
202311.
Jacob, Birgit; Glück, Jochen; Meyer, Annika; Wyss, Christian; Zwart, Hans
Stability via closure relations with applications to dissipative and port-Hamiltonian systems
2023- 2021
10.
Frommer, Andreas; Jacob, Birgit; Vorberg, Lukas; Wyss, Christian; Zwaan, Ian
Pseudospectrum enclosures by discretization
Integral Equations OperatorTheory, 93 :Article No 9, 32 p.
2021- 2020
9.
Wyss, Christian
Dichotomous Hamiltonians and Riccati equations for systems with unbounded control and observation operators
, Control Theory of Infinite-Dimensional Systems Band 277 aus Oper. Theory Adv. Appl.
Seite 158-194
Herausgeber: Birkhäuser
2020
158-1948.
Frommer, Andreas; Jacob, Birgit; Kahl, Karsten; Wyss, Christian; Zwaan, Ian
Krylov type methods exploiting the quadratic numerical range
Electron. Trans. Numer. Anal., 53 :541-561
20207.
Jacob, Birgit; Möller, Sebastian; Wyss, Christian
Stability radius for infinite-dimensional interconnected systems
Systems Control Lett., 138 :Article ID 104662, 8 p.
2020- 2016
6.
Wyss, Christian
Dichotomy, spectral subspaces and unbounded projections
, Operator theory, function spaces, and applications Band 255 aus Oper. Theory Adv. Appl.
Seite 221-233
Herausgeber: Birkhäuser/Springer
2016
221-233- 2015
5.
Winklmeier, Monika; Wyss, Christian
On the spectral decomposition of dichotomous and bisectorial operators
Integral Equations Operator Theory, 82 (1) :119-150
2015- 2014
4.
Tretter, Christiane; Wyss, Christian
Dichotomous Hamiltonians with unbounded entries and solutions of Riccati equations
J. Evol. Equ., 14 (1) :121-153
2014- 2012
3.
Wyss, Christian; Jacob, Birgit; Zwart, Hans
Hamiltonians and Riccati equations for linear systems with unbounded control and observation operators
SIAM J. Control Optim., 50 (3) :1518-1547
2012- 2011
2.
Wyss, Christian
Hamiltonians with Riesz bases of generalised eigenvectors and Riccati equations
Indiana Univ. Math. J., 60 (5) :1723-1766
2011- 2010
1.
Wyss, Christian
Riesz bases for p-subordinate perturbations of normal operators
J. Funct. Anal., 258 (1) :208-240
2010
