Remarks on diffusive-link synchronization using non-Hilbert logarithmic norms
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[1] B. Goodwin. Oscillatory behavior in enzymatic control processes. , 1965, Advances in enzyme regulation.
[2] T. Carroll,et al. Master Stability Functions for Synchronized Coupled Systems , 1998 .
[3] Jean-Jacques E. Slotine,et al. On Contraction Analysis for Non-linear Systems , 1998, Autom..
[4] Brian Ingalls,et al. Mathematical Modeling in Systems Biology: An Introduction , 2013 .
[5] Jean-Jacques E. Slotine,et al. Contraction Analysis of Nonlinear Distributed Systems , 2004 .
[6] Zahra Aminzare,et al. Some remarks on spatial uniformity of solutions of reaction-diffusion PDE's and a related synchronization problem for ODE's , 2013, ArXiv.
[7] Winfried Stefan Lohmiller,et al. Contraction analysis of nonlinear systems , 1999 .
[8] Jean-Jacques E. Slotine,et al. On partial contraction analysis for coupled nonlinear oscillators , 2004, Biological Cybernetics.
[9] Richard M. Murray,et al. Information flow and cooperative control of vehicle formations , 2004, IEEE Transactions on Automatic Control.
[10] Zahra Aminzarey,et al. Contraction methods for nonlinear systems: A brief introduction and some open problems , 2014, 53rd IEEE Conference on Decision and Control.
[11] Mario di Bernardo,et al. Contraction Theory and Master Stability Function: Linking Two Approaches to Study Synchronization of Complex Networks , 2009, IEEE Transactions on Circuits and Systems II: Express Briefs.
[12] C. D. Thron. The secant condition for instability in biochemical feedback control—II. Models with upper Hessenberg Jacobian matrices , 1991 .
[13] Murat Arcak,et al. Certifying spatially uniform behavior in reaction-diffusion PDE and compartmental ODE systems , 2011, Autom..
[14] C. Thron. The secant condition for instability in biochemical feedback control—I. The role of cooperativity and saturability , 1991 .