1993
DOI: 10.1016/0167-6911(93)90009-u
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Planar linear systems with single saturated feedback

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Cited by 33 publications
(35 citation statements)
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“…In [1], it was shown that the boundary of S, denoted by @S, is a closed orbit, but no method to find this closed orbit is provided. Generally, only a subset of S lying between fx = 1 and fx = 01 is detected as a level set of some Lyapunov function (see, e.g., [5]).…”
Section: Results On the Null Controllable Regionmentioning
confidence: 99%
See 1 more Smart Citation
“…In [1], it was shown that the boundary of S, denoted by @S, is a closed orbit, but no method to find this closed orbit is provided. Generally, only a subset of S lying between fx = 1 and fx = 01 is detected as a level set of some Lyapunov function (see, e.g., [5]).…”
Section: Results On the Null Controllable Regionmentioning
confidence: 99%
“…In this latter case, an important feature of the overall system is its hybrid continuous/discrete nature. It has been shown that when a LPTV system is controllable, the whole "monodromy matrix" is assignable by periodic feedback gains with sampled state or sampled output feedback [6], [1]. In [4], a further step has been taken by arguing that the characteristic exponents are all relocated with this feedback scheme.…”
Section: Joseph J Yamé and Raymond Hanusmentioning
confidence: 99%
“…[7, Chapter 2] [8, Chapter 2] [9, Chapter 2]. Related literature on constrained planar systems include [10], [11].…”
Section: Introductionmentioning
confidence: 99%
“…the region in state space from which the closed-loop system asymptotically reaches the origin [1,5]) to the null controllable region (i.e. the region in state space where there exists an open-loop input that can steer the system to the origin [1,5,6,7]). In a former work [3] we considered a system with a single unstable pole and a single stable pole.…”
Section: Introductionmentioning
confidence: 99%
“…The aim is to use the reference controller proposed by [2] and to enlarge its region of attraction (i.e. the region in state space from which the closed-loop system asymptotically reaches the origin [1,5]) to the null controllable region (i.e. the region in state space where there exists an open-loop input that can steer the system to the origin [1,5,6,7]).…”
Section: Introductionmentioning
confidence: 99%