Titlebook: Delay-Coupled Complex Systems; and Applications to Valentin Flunkert Book 2011 Springer-Verlag Berlin Heidelberg 2011 Complex networks.Con

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Towards Stabilization of Odd-Number Orbits in Experimentsxperiments, in order to stabilize odd-number orbits, and in particular subcritical Hopf orbits. One reason why the counterexample is not immediately applicable, is the special choice of the gain matrix, i.e., a feedback term, which only involves . and not the complex conjugate .. This gain matrix co

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Stabilization with Symmetric Feedback Matricesents as it corresponds to the situation, where one measures a variable and applies the control signal to the dynamical equation of the same variable. We will now discuss a method to overcome this problem, i.e., to stabilize the UPO with symmetric feedback matrices.

Kinetic

Application to Laser Systemse seminal paper of Lang and Kobayashi. Various delayed feedback methods have since then been used, such as all-optical feedback, phase-conjugate feedback, optoelectronic feedback, polarization rotated feedback and filtered feedback .

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Corroborate

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Structure of the Master Stability Function for Large Delayunction (MSF). Recent works have started to investigate the MSF for networks with coupling delays. Time delay effects play an important role in realistic networks. For example, the finite propagation time of light between coupled semiconductor lasers significantly influence the dynamics.

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Pydelay: A Simulation Packageave) "as reported by(Flunkert and Schöll, pydelay—a python tool for solving delay differential equations. . (2009))". This way it is easy to quickly implement a system of DDEs but you still have the speed of C. The Homepage can be found here: http://pydelay.sourceforge.net/

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