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. 2011 Nov 26;6(4):307–324. doi: 10.1007/s11571-011-9183-8

Fig. 5.

Fig. 5

Examples of eDOG spatial receptive fields (spatial impulse-response function) in the “fast-loop” limit. a eDOG function in Fourier space, Inline graphic, in Eq. 34 plotted as a function of spatial frequency ν (k = 2π ν). Solid line: C = 0, i.e., standard DOG. Dash-dotted line: Push-pull excitatory feedback for C = 0.5, c = 0.83 deg. Dashed line: Push-pull inhibitory feedback for C =  −1.5, c = 0.83 deg. Dotted line: Modified push-pull inhibitory-feedback eDOG model with the Gaussian loop-function replaced with a function of the type in Eq. 24 with the constant Inline graphic set to −1.5, Inline graphic deg Inline graphic deg and σn = 0. b Real-space eDOG functions, f eDOG(r), corresponding to the Fourier-space functions in left panel. The DOG parameters used are A 1 = 1, a 1 = 0.25 deg, A 2 = 0.85, and a 2 = 0.83 deg