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Theoretical advances in dynamical-systems theory and their
applications to pattern-forming processes in the sciences and
engineering are discussed in this volume that resulted from the
conference Patterns in Dynamics held in honor of Bernold Fiedler,
in Berlin, July 25-29, 2016.The contributions build and develop
mathematical techniques, and use mathematical approaches for
prediction and control of complex systems. The underlying
mathematical theories help extract structures from experimental
observations and, conversely, shed light on the formation,
dynamics, and control of spatio-temporal patterns in applications.
Theoretical areas covered include geometric analysis, spatial
dynamics, spectral theory, traveling-wave theory, and topological
data analysis; also discussed are their applications to chemotaxis,
self-organization at interfaces, neuroscience, and transport
processes.
Theoretical advances in dynamical-systems theory and their
applications to pattern-forming processes in the sciences and
engineering are discussed in this volume that resulted from the
conference Patterns in Dynamics held in honor of Bernold Fiedler,
in Berlin, July 25-29, 2016.The contributions build and develop
mathematical techniques, and use mathematical approaches for
prediction and control of complex systems. The underlying
mathematical theories help extract structures from experimental
observations and, conversely, shed light on the formation,
dynamics, and control of spatio-temporal patterns in applications.
Theoretical areas covered include geometric analysis, spatial
dynamics, spectral theory, traveling-wave theory, and topological
data analysis; also discussed are their applications to chemotaxis,
self-organization at interfaces, neuroscience, and transport
processes.
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