Linear, Time-varying Approximations to Nonlinear Dynamical
Systems introduces a new technique for analysing and controlling
nonlinear systems. This method is general and requires only very
mild conditions on the system nonlinearities, setting it apart from
other techniques such as those - well-known - based on differential
geometry. The authors cover many aspects of nonlinear systems
including stability theory, control design and extensions to
distributed parameter systems.
Many of the classical and modern control design methods which
can be applied to linear, time-varying systems can be extended to
nonlinear systems by this technique. The implementation of the
control is therefore simple and can be done with well-established
classical methods. Many aspects of nonlinear systems, such as
spectral theory which is important for the generalisation of
frequency domain methods, can be approached by this method.
General
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