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During the last decades, applications of dynamical analysis in
advanced, often nonlinear, engineering systems have been evolved in
a revolutionary way. In this context one can think of applications
in aerospace engineering like satellites, in naval engineering like
ship motion, in mechanical engineering like rotating machinery,
vehicle systems, robots and biomechanics, and in civil engineering
like earthquake dynamics and offshore technology. One could
continue with this list for a long time. The application of
advanced dynamics in the above fields has been possible due to the
use of sophisticated computational techniques employing powerful
concepts of nonlinear dynamics. These concepts have been and are
being developed in mathematics, mechanics and physics. It should be
remarked that careful experimental studies are vitally needed to
establish the real existence and observability of the predicted
dynamical phenomena. The interaction between nonlinear dynamics and
nonlinear control in advanced engineering systems is becoming of
increasing importance because of several reasons. Firstly, control
strategies in nonlinear systems are used to obtain desired dynamic
behaviour and improved reliability during operation, Applications
include power plant rotating machinery, vehicle systems, robotics,
etc. Terms like motion control, optimal control and adaptive
control are used in this field of interest. Since mechanical and
electronic components are often necessary to realize the desired
action in practice, the engineers use the term mechatronics to
indicate this field. If the desired dynamic behaviour is achieved
by changing design variables (mostly called system parameters), one
can think of fields like control of chaos.
During the last decades, applications of dynamical analysis in
advanced, often nonlinear, engineering systems have been evolved in
a revolutionary way. In this context one can think of applications
in aerospace engineering like satellites, in naval engineering like
ship motion, in mechanical engineering like rotating machinery,
vehicle systems, robots and biomechanics, and in civil engineering
like earthquake dynamics and offshore technology. One could
continue with this list for a long time. The application of
advanced dynamics in the above fields has been possible due to the
use of sophisticated computational techniques employing powerful
concepts of nonlinear dynamics. These concepts have been and are
being developed in mathematics, mechanics and physics. It should be
remarked that careful experimental studies are vitally needed to
establish the real existence and observability of the predicted
dynamical phenomena. The interaction between nonlinear dynamics and
nonlinear control in advanced engineering systems is becoming of
increasing importance because of several reasons. Firstly, control
strategies in nonlinear systems are used to obtain desired dynamic
behaviour and improved reliability during operation, Applications
include power plant rotating machinery, vehicle systems, robotics,
etc. Terms like motion control, optimal control and adaptive
control are used in this field of interest. Since mechanical and
electronic components are often necessary to realize the desired
action in practice, the engineers use the term mechatronics to
indicate this field. If the desired dynamic behaviour is achieved
by changing design variables (mostly called system parameters), one
can think of fields like control of chaos.
Biomechanics as a scientific activity is not new. Already involved
(or so it is said) in its practice were Aristotle (384-327 BC) and
Leonardo da Vinci (1452-1519). Recently, however, it has become
fashionable as a separate field, as witnessed by the existence of a
Journal of Biomechanics (1968), an Interna tional (1973), a
European (1976) and an American (1977) Society of Biomechanics, and
an amount of (usually recently erected) Biomechanics Laboratories
at Uni versities or other institutions throughout the world. If one
or anises a Con ference on Biomechanics, a relatively large number
of scientists leave their cubicles or workshops to visit the place
of worship. It becomes quickly evident, however, that such a forum
for scientific communication is far from being homo geneous. All
are not of the same believe, and the variety in professional inte
rests almost parallels the number of attendants. "Biomechanics, the
science of applying methods and principles of Mechanics to
biological tissues and medical problems" is a definition which, in
one form or another, has found wide acceptance among
biomecanicians. Nevertheless, Bio mechanics is interwoven and thus
often confused with other scientific endeavors. It is colored
differently by its many fields of application (e. g. Orthopaedic
and Cardio-Vascular Surgery, Dentistry, Rehabilitation, Physical
Medicine, Injury Prevention, Sports and others), and the
backgrounds of its disciplina ries. It partly overlaps sciences as
Biomaterials, Medical Physics and Biophy sics, Physiology, and
Functional Anatomy."
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