WELL‐POSED LINEAR SYSTEMS (Encyclopedia of Mathematics and its Applications 103)
By Stuart Townley. 2006
66 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Theoretical Computer Science
View Paper: https://www.semanticscholar.org/paper/e551592ce3b76e6235b595646a311c303191f093
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
In Mathematical Physics
- GengshengBB Wang
- Bernhard Maschke
- Hans J. Zwart
- Dominikus Noll
- Pierre Apkarian
- Emmanuel Trélat
- Yashan Xu
- Yann Le Gorrec
In Theoretical Computer Science
Citations in the corpus
- Characterization by observability inequalities of controllability and stabilization properties (2018, background): “For the latter case, we speak of unbounded control operators, which are operators B that are not continuous from U to X but are continuous from U to some larger space X ̨ which can be defined by extrapolation (scale of Hilbert spaces; see [Engel and Nagel 2000; Staffans 2005; Tucsnak and Weiss 2009”
- Well-posedness and regularity of hyperbolic boundary control systems on a one-dimensional spatial domain (2010, background): “Published online August 25, 2009.”
- Structured H∞‐control of infinite‐dimensional systems (2017, background): “In the regular case state-space representations of the closed loop then resemble those known in the finitedimensional case, and we refer to [31, 30, 34] for more details and explicit formulas.”