Strong Structural Controllability
For linear time-invariant control systems, the system parameters values may vary or be never known precisely with the exception of fixed zeros determined by the physical structure of the system. Divid...
For linear time-invariant control systems, the system parameters values may vary or be never known precisely with the exception of fixed zeros determined by the physical structure of the system. Divid...
Dynamic Programming Approach to Stochastic Evolution Equations
In this paper stochastic regulator problems and optimal stationary control as well as stability are studied for infinite dimensional systems with state and control dependent noise. The stochastic mode...
In this paper stochastic regulator problems and optimal stationary control as well as stability are studied for infinite dimensional systems with state and control dependent noise. The stochastic mode...
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On the Observability of Polynomial Systems, I: Finite-Time Problems
SIAM J. Control Optim. Volume 17, Issue 1, pp. 139-151 (January 1979)
Issue Date: January 1979
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Different notions of observability are compared for systems defined by polynomial difference equations. The main result states that, for systems having the standard property of (multiple-experiment initial-state) observability, the response to a generic input sequence is sufficient for final-state determination. Some remarks are made on results for nonpolynomial and/or continuous-time systems. An identifiability result is derived from the above.
©1979 Society for Industrial and Applied Mathematics
| History: | Received 1977-04-24 |
| Permalink: | http://dx.doi.org/10.1137/0317011 |
PUBLICATION DATA
0363-0129 (print)
1095-7138 (online)
SIAM