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Autowave Processes in Kinetic Systems: Spatial and Temporal Self-Organization in Physics, Chemistry, Biology, and Medicine (V. A. Vasiliev, Yu. M. Romanovskii, D. S. Chernavskii, and V. G. Yakhno).

G. Ermentrout. SIAM Rev., 31 (1): 133-136 (1989)

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Synchrony, waves and ripple in spatially coupled Kuramoto oscillators with Mexican hat connectivity.S. Heitmann, and G. Ermentrout. Biol. Cybern., 109 (3): 333-347 (2015)Spatially Structured Activity in Synaptically Coupled Neuronal Networks: I. Traveling Fronts and PulsesD. Pinto, and G. Ermentrout. SIAM J. Appl. Math., 62 (1): 206--225 (2001)Spatially Localized Synchronous Oscillations in Synaptically Coupled Neuronal Networks: Conductance-based Models and Discrete Maps.S. Folias, and G. Ermentrout. SIAM J. Applied Dynamical Systems, 9 (3): 1019-1060 (2010)A quantitative population model of whisker barrels: Re-examining the Wilson-Cowan equations.D. Pinto, J. Brumberg, D. Simons, G. Ermentrout, and R. Traub. J. Comput. Neurosci., 3 (3): 247-264 (1996)Noise-Driven Oscillations in Coupled Excitable Systems.D. Orr, and G. Ermentrout. SIAM J. Appl. Dyn. Syst., 20 (2): 826-852 (2021)When inhibition not excitation synchronizes neural firingC. Vreeswijk, L. Abbott, and G. Ermentrout. J Comp Neurosci, 1 (4): 313--321 (1994)Slow excitation supports propagation of slow pulses in networks of excitatory and inhibitory populationsD. Golomb, and G. Ermentrout. Phys. Rev. E, 65 (6): 061911 (June 2002)Analysis of Recurrent Networks of Pulse-Coupled Noisy Neural Oscillators.C. Ly, and G. Ermentrout. SIAM J. Applied Dynamical Systems, 9 (1): 113-137 (2010)Bifurcations of Stationary Solutions in an Interacting Pair of E-I Neural Fields.S. Folias, and G. Ermentrout. SIAM J. Applied Dynamical Systems, 11 (3): 895-938 (2012)Propagating Activity Patterns in Thalamic Neuronal Networks.A. Yew, D. Terman, and G. Ermentrout. SIAM J. Appl. Math., 61 (5): 1578-1604 (2001)