The Schwarzian Derivative of Iterated Functions![]() If a function of an interval to that interval has a continuous third derivative then its Schwarzian derivative is defined by . It may happen that a function's Schwarzian derivative may not be negative on this interval but that it has an iterate with this property, in which case it is said to have an eventual negative Schwarzian derivative. ![]() "The Schwarzian Derivative of Iterated Functions" from The Wolfram Demonstrations Project http://demonstrations.wolfram.com/TheSchwarzianDerivativeOfIteratedFunctions/ Contributed by: Benjamin Webb |
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