By Elzbieta Jarzebowska

ISBN-10: 1439819823

ISBN-13: 9781439819821

Model-Based regulate of Nonlinear Systems provides model-based regulate ideas for nonlinear, limited platforms. It covers positive regulate layout tools with an emphasis on modeling restricted structures, producing dynamic keep an eye on types, and designing monitoring regulate algorithms for the models.

The book’s interdisciplinary process illustrates how approach modeling and keep watch over concept are necessary to regulate layout tasks. equipped in keeping with the stairs in a regulate layout venture, the textual content first discusses kinematic and dynamic modeling tools, together with programmed constraints, Lagrange’s equations, Boltzmann-Hamel equations, and generalized programmed movement equations. the following bankruptcy describes easy regulate options and using nonlinear regulate thought. After exploring stabilization innovations for nonlinear structures, the writer offers current model-based monitoring regulate algorithms and path-following recommendations for nonlinear structures. the ultimate bankruptcy develops a brand new version reference monitoring technique for programmed motion.

Throughout the textual content, examples of mechanical structures are used to demonstrate the speculation and simulation effects. the 1st instance is a unicycle version (nonholonomic process) and the second one is a two-link planar manipulator version (holonomic system). With a spotlight on optimistic modeling and keep watch over equipment, this ebook offers the instruments and methods to help the keep watch over layout method.

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Extra resources for Model-based tracking control of nonlinear systems

Sample text

It was accompanied by efforts to eliminate unknown constraint reaction forces from equations of motion. Historically, the problem of elimination of unknown constraint reaction forces from equations of motion was solved by Chaplygin (1897). In 1901, Voronetz obtained equations for nonholonomic systems for a more general case in which the kinetic energy, potential energy, and coefficients of constraint equations might depend on all generalized coordinates as well as on time (Voronets 1901). In 1898, Volterra proposed equations of motion in the kinematic forms, later called quasi-velocities (Nejmark and Fufaev 1972).

Appell, Chetaev, and Hamel derived equations for mechanical systems subjected to constraint equations nonlinear in velocities. Some other efforts to leave the Lagrange’s equations approach resulted in equations obtained by Nielsen (1935) and Tzenoff (1924). In this section, we derive equations of motion of the Lagrange type and their modifications that result from the elimination of the constraint reaction forces. All these equations may be applied to systems subjected to first order constraints.

V. 1901. On the equations of motion for nonholonomic systems. Matematicheskii Sbornik 22(4) (in Russian). Vranceanu, G. 1929. Studio geometrice dei sistemi anolonomi. Bull. , 30. , and N. Sarkar. 1998. Unified formulation of robotic systems with holonomic and nonholonomic constraints. IEEE Trans. Robot. Automat. 14(4):640–650. V. Tomofeyev. 1992. Controllability and stabilization of programmed motions of reversible mechanical and electromechanical systems. J. Appl. Math. Mech. (trans. from Russian), 56(6):873–880.

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Model-based tracking control of nonlinear systems by Elzbieta Jarzebowska


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