The advent of H -control was a truly remarkable innovation in
multivariable theory. It eliminated the classical/modern dichotomy
that had been a major source of the long-standing skepticism about
the applicability of modern control theory, by amalgamating the
"philosophy" of classical design with "computation" based on the
state-space problem setting. It enhanced the application by
deepening the theory mathematically and logically, not by weakening
it as was done by the reformers of modern control theory in the
early 1970s.
The purpose of this book is to provide a natural theoretical
framework that is understandable with little mathematical
background. The notion of chain-scattering, well known in classical
circuit theory, but new to control theorists, plays a fundamental
role in this book. It captures an essential feature of the control
systems design, reducing it to a J-lossless factorization, which
leads naturally to the idea of H-infinity-control. The J-lossless
conjugation, an essentially new notion in linear system theory,
then provides a powerful tool for computing this factorization.
Thus the chain-scattering representation, the J-lossless
factorization, and the J-lossless conjugation are the three key
notions that provide the thread of development in this book. The
book is completely self contained and requires little mathematical
background other than some familiarity with linear algebra. It will
be useful to applied mathematicians andpracticing engineers in
control system design and as a text for a graduate course in H
-control and its applications. "
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