• M. Golubitsky, Y. Zhao, YJ. Wang and Z-L. Lu. The symmetry of generalized rivalry network models determines patterns of interocular grouping in four-location binocular rivalry. J. Neurophysiology. (2019) 1989-1999. [Abstract] [PDF 786K]
• C. Diekman, M. Golubitsky and YJ. Wang. Derived patterns in binocular rivalry networks. J. Math. Neuro. 3 (6) (2013) doi:10.1186/2190-8567-3-6 [Abstract] [PDF 1.1M]
• C. Diekman, M. Golubitsky, T. McMillen and YJ. Wang. Reduction and dynamics of a generalized rivalry network with two learned patterns. SIAM J. Appl. Dynam. Sys. 11 (4) (2012) 1270-1309. [Abstract] [PDF 1.2M]
• M. Golubitsky, D. Romano and YJ. Wang. Network periodic solutions: patterns of phase-shift synchrony. Nonlinearity. 25 (2012) 1045-1074. [Abstract] [PDF 480K]
• M. Golubitsky, D. Romano and YJ. Wang. Network periodic solutions: full oscillation and rigid synchrony. Nonlinearity. 23 (2010) 3227-3243. [Abstract] [PDF 202K]
• F. Antoneli, A.P.S. Dias, M. Golubitsky and YJ. Wang. Synchrony in lattice differential equations. In: Some Topics In Industrial and Applied Mathematics. (R. Jeltsch, T. Li, and I. Sloan, eds.) Contemporary Applied Mathematics Series 8 World Scientific Publ. Co., 2007, [Abstract] [PDF 341K]
• F. Antoneli, A.P.S. Dias, M. Golubitsky and YJ. Wang. Flow invariant subspaces for lattice dynamical systems. In: Bifurcation Theory and Spatio-Temporal Pattern Formation. (W. Nagata and N.S. Namachchivaya, eds.) Fields Institute Communications, 2006, 1-8. [Abstract] [PDF 172K]
• F. Antoneli, A.P.S. Dias, M. Golubitsky and YJ. Wang. Patterns of synchrony in lattice dynamical systems. Nonlinearity. 18 (2005) 2193-2209. [Abstract] [PDF 396K]
• YJ. Wang and M. Golubitsky. Two-color patterns of synchrony in lattice dynamical systems: complete. University of Houston preprint. (2005) [Abstract] [PDF 923K]
• YJ. Wang and M. Golubitsky. Two-color patterns of synchrony in lattice dynamical systems. Nonlinearity. 18 (2005) 631-657. [Abstract] [PDF 711K]