Well-posed linear systems a survey with emphasis on conservative systems
By George Weiss, Olof J. Staffans, Marius Tucsnak. 2001
98 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/271cd39fe7c3fb88545fe1781fae41b4e97fb641
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Jarmo Malinen
- Marius Tucsnak
- George Weiss
- Olof J. Staffans
- Ville Havu
- Luc Miller
- Klaus-Jochen Engel
- Hans J. Zwart
Citations in the corpus
- Transfer Functions of Regular Linear Systems Part III: Inversions and Duality (2004, background): “Time-flow-inversion and duality are naturally linked to the theory of conservative linear systems (see [1], [9], [12], [30]).”
- Impedance Passive and Conservative Boundary Control Systems (2007, background): “The papers [13,21–23], and [24] deal with scattering conservative well-posed linear systems, and in [1] and [20] passive systems are also included.”
- When is a linear system conservative (2006, background): “Keywords: Conservative system, energy preserving system, well-posed linear system, regular linear system, operator node, Cayley transform.”
- How to get a conservative well-posed linear system out of thin air. Part I. Well-posedness and energy balance (2003, background): “In general, leaving bounded B and C behind, the characterization of conservative well-posed linear systems is a more difficult problem, and it will be discussed elsewhere (see the comments in [27]).”