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Aug 19, 2013 at 8:16 comment added user25199 For the fixed points (first paragraph of my answer), you have the right approach. For the periodic orbits (second paragraph), if a critical point is periodic it is superstable (has zero derivative), and there will be a range of parameters near it where there is a stable periodic orbit. But the exact location is a solution of a high degree polynomial and so more difficult to analyse exactly.
Aug 5, 2013 at 9:26 comment added user88595 Wouldn't you need to cubic root the RHS and then take the derivative to analyse whether it's stable or not?
Jul 31, 2013 at 15:57 history answered user25199 CC BY-SA 3.0