Bernhard Maschke – författare

Dissipative Systems Analysis and Control (second edition) presents a fully revised and expanded treatment of dissipative systems theory, constituting a self-contained, advanced introduction for graduate students, researchers and practising engineers. It examines linear and nonlinear systems with examples of both in each chapter; some infinite-dimensional and nonsmooth examples are also included. Throughout, emphasis is placed on the use of the dissipative properties of a system for the design of stable feedback control laws. The theory is consistently substantiated by experimental results and by reference to its application in illustrative physical cases (Lagrangian and Hamiltonian systems and adaptive controllers are covered thoroughly).

The second edition is substantially reorganized both to accommodate new material and to enhance its pedagogical properties.

The third edition of the now standard Dissipative Systems Analysis and Control presents a revised and expanded treatment of dissipative systems theory, constituting a self-contained, advanced introduction for graduate students, researchers and practising engineers. It examines linear, nonlinear and nonsmooth systems, with many examples in each chapter; occasional infinite-dimensional examples are also included. Throughout, emphasis is placed on the use of the dissipative properties of a system for the design of stable and robust feedback control laws or state observers. The theory is substantiated by experimental results and by reference to its application in illustrative physical cases (Lagrangian systems, passivity-based and adaptive controllers are covered thoroughly).

The third edition is substantially updated to accommodate new material within the existing chapter structure. The additions include:

· the introduction of negative imaginary transfer functions;

· a new section on robust set-valued control of uncertain Lagrangian systems;

· extended section on discrete-time systems, especially the preservation of dissipativity after discretization;

. a thorough treatment of nonsmooth set-valued Lur''e systems well-posednees and stability;

. an extended chapter on the Kalman–Yakubovich–Popov Lemma; and