Towards control and design of pulse-based systems
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If you have a question about this talk, please contact Dr Guy-Bart Stan.
Systems transmitting pulses have become in the past decades subject to an
intense study in a variety of fields, from neuroscience to
telecommunication to theoretical physics. Mathematically, they are modeled
by nonlinear differential equations whose solutions possess properties
seen in linear systems, such as a superposition principle or reflections,
underscoring the need for the development of new tools in nonlinear
systems theory to handle them. Adopting the point of view of Hamiltonian
mechanics, we will present a few results towards this ambitious goal. Our
results are motivated by the development of models that support pulse
propagation in complex interconnected networks. These models respect
energy conservation, come with a set of rules for interconnectability and
more faithfully reproduce the wave forms that are commonly seen in
experiments.
This talk is part of the CUED Control Group Seminars series.
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