A new cross-coupling of two Rulkov maps preserves boundedness, and numerically appears to produce a strange attractor even though the analytical chaos-inheritance theorem excludes the standard Rulkov map.
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On a cross coupling of Rulkov neural maps
A new cross-coupling of two Rulkov maps preserves boundedness, and numerically appears to produce a strange attractor even though the analytical chaos-inheritance theorem excludes the standard Rulkov map.