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...as an example of non–symmetric transfer function that allows the [[exotic iterate]]. ...on]]. The [[Nemtsov function]] is used as an example to check the [[exotic iterate]] for the update of the book [[Superfunctions]].

These iterates should be used as example of [[exotic iterate]]s for the book [[Superfunctions]]. [[Exotic iterate]],

Then, with use of [[superfunction]]s and the non-integer [[iterate]]s, I can reduce the number of fitting parameters, keeping the same error o Use of [[superfunction]]s and the resulting non-integer [[iterate]]s greatly extends the arsenal of functions available for fitting of any ph

The function was introduced as an attempt to construct an “exotic’’ [[transfer function]] for which a growing real-holomorphic [[superfun </ref>, but the Nemtsov function lacks the quadratic term, so the [[exotic iteration]] of <ref name="e1e"/> cannot be used as is.

...te]] \(~T^n~\), that is regular in vicinity of zero, id est, the [[regular iterate]] ...function \(~T~\) has more than one [[fixed point]]s, then, the non-integer iterate \(~T^n~\), regular at one of these fixed points, has no need to be regular

<b>Keywords:</b> [[Nemtsov function]], [[Superfunction]], [[Abelfunction]], [[Iterate]] ...erates had been boiled-up with iterates of exponential and, in particular, iterate half of the exponential <ref name="knezer">

[[Iterate]]s of the [[Nemtsov function]] can be expressed through functions [[SuNem]] [[Exotic iterate]],

[[Exotic iterate]], [[Category:Exotic iterate]]

...bel function [[AuNem]] of the [[Nemtsov function]] and the corresponding [[iterate]]s. ...er function]] in the book [[Superfunctions]] as an example of the [[exotic iterate]].

[[Exotic iteration]] refers to the construction of [[superfunction]], the [[Abel fun ...sh the [[superfunction]], [[abelfunction]] and the resulting non-integer [[iterate]]s of the transfer function from the case of regular iteration, while the i

[[Regular Iteration]] or [[regular iterate]] refer to the [[fractional iterate]] a holomorphic function that is holomorphic in vicinity it its fixed point I.N.Baker. Permutable power series and [[regular iterate]]. (2006)