Eugene P. Ryan
University of Bath
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Eugene P. Ryan.
Systems & Control Letters | 1991
Eugene P. Ryan
Abstract An adaptive stabilizer is described, which is universal for a class of single-input nonlinear systems modelled as a controlled differential inclusion on R n . The stabilizer has a discontinous feedback structure and incorporates a gain of Nussbaum type. The analysis draws on an extension, to differential inclusions, of LaSalles principle for ordinary differential equations.
Automatica | 1994
Achim Ilchmann; Eugene P. Ryan
Abstract For a class l of multivariable, nonlinearly-perturbed, linear, minimum-phase systems of relative degree one, with output measurement noise of Sobolev class W 1,∞ (absolutely continuous on compact intervals, and bounded with essentially bounded derivative), the following servomechanism problem is solved. Determine a l-universal adaptive strategy to control the output to track any reference signal in W 1,∞ , with tracking error asymptotic to a ball of arbitrary prescribed radius λ >0. The control strategy is simple and does not invoke an internal model principle.
IEEE Transactions on Automatic Control | 1983
Eugene P. Ryan; N. Buckingham
Asymptotically stabilizing feedback controls for a class of bilinear systems are discussed; a simple modification which strengthens a result of Slemrod [1] is noted and illustrated by example.
Siam Journal on Control and Optimization | 2007
Achim Ilchmann; Eugene P. Ryan; Philip Townsend
Tracking of a reference signal (assumed bounded with essentially bounded derivative) is considered in the context of a class
International Journal of Control | 1986
G. Leitmann; Eugene P. Ryan; A. Steinberg
\Sigma_{\rho}
International Journal of Control | 1983
Eugene P. Ryan
of multi-input, multi-output dynamical systems, modelled by functional differential equations, affine in the control and satisfying the following structural assumptions: (i) arbitrary—but known—relative degree
Systems & Control Letters | 2005
Achim Ilchmann; Eugene P. Ryan; Stephan Trenn
\rho \ge 1; (ii) the “high-frequency gain” is sign definite—but possibly of unknown sign. The class encompasses a wide variety of nonlinear and infinite-dimensional systems and contains (as a prototype subclass) all finite-dimensional, linear,
International Journal of Control | 1979
Eugene P. Ryan
m
conference on decision and control | 2007
Bayu Jayawardhana; Hartmut Logemann; Eugene P. Ryan
-input,
Systems & Control Letters | 1995
Eugene P. Ryan
m