Mechanics and Control

Mechanics and Control
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Proceedings of the 4th Workshop on Control Mechanics, January 21¿23, 1991, University of Southern California, USA
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Artikel-Nr:
9783540549543
Veröffentl:
1992
Einband:
Paperback
Erscheinungsdatum:
30.01.1992
Seiten:
312
Autor:
Janislaw M. Skowronski
Gewicht:
542 g
Format:
244x170x17 mm
Serie:
170, Lecture Notes in Control and Information Sciences
Sprache:
Englisch
Beschreibung:

The workshop on Control Mechanics, originated in 1988, beca-me an annual event and gained considerable recognition inadvancing control of nonlinear and uncertain mechanical sy-tems and promoting application of advanced mechanics in con-trol. The fourth meeting continues the tradition with 17papers containing original and recent work of the partici-pants developed in 3 basic directions: feed-back control ofuncertain systems, flexible mechanical structures and flightcontrol.
Springer Book Archives
Lyapunov based control design for multiple robots handling a common object.- Optimal trajectories for hypersonic launch vehicles.- Reduced-order output feedback control of a class of uncertain systems.- Controllability of a Forkker-Planck equation, the Schrodinger system, and a related stochastic optimal control.- Stability robustness of linear feedback controlled flexible mechanical systems.- Predictive controller and estimator for nasa deep space network antennas.- Robust control synthesis for uncertain/nonlinear dynamical systems.- Observers for controllers with matched uncertainty in A, B and C matrices.- Parametric robust control by quantitative feedback theory.- On robustness of systems with structured uncertainties.- Discrete adaptive algorithms and neural network controllers for nonlinear dynamics.- Tracking and force control for a class of robotic manipulators.- Mutual reference adaptive control of nonlinear uncertain systems.- Adaptive identification and model tracking by a flexible spacecraft.- An investigation on antiseismic base-isolation and control.- Collision avoidance of two PR manipulators.- Regions of attraction for two dimensional uncertain dynamic systems.

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