File:Slogez01.jpg: Difference between revisions

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imported>Dmitrii Kouznetsov
({{Image notes |Description=Inverse of natural tetration function at the complex <math>z</math> plane. <math>f=F_{\rm e}^{-1}(z)</math>; the grid covers the range ( <math>-4 \le \Re(z) \le 16</math> <math>-4 \le \Im(z) \le 4</math> ) Levels of integer <math>\Re(z)</math> and those of integer <math>\Im(z)</math> are shown with thick lines. There are two branch points; cuts are placed along the levels <math>\Re(f)=-2</math>. With such choise, the function is analytic in vicinity of the real...)
 
imported>Caesar Schinas
m (Bot: Replace Template:Image_notes_* with Template:Image_Details)
Line 1: Line 1:
{{Image notes
{{Image_Details
|Description=Inverse of natural tetration function at the complex  
|description  = Inverse of natural tetration function at the complex  
<math>z</math> plane. <math>f=F_{\rm e}^{-1}(z)</math>;
<math>z</math> plane. <math>f=F_{\rm e}^{-1}(z)</math>;
the grid covers the range
the grid covers the range
Line 12: Line 12:
<math>\Re(f)=-2</math>. With such choise,  
<math>\Re(f)=-2</math>. With such choise,  
the function is analytic in vicinity of the real axis.
the function is analytic in vicinity of the real axis.
|Author=Dmitrii Kouznetsov
|author      = Dmitrii Kouznetsov
|Date=2008
|copyright    = Dmitrii Kouznetsov
|Source=self-,ade
|source      = self-,ade
|Country first published in=Japan
|date-created = 2008
|Copyright holder=Dmitrii Kouznetsov
|pub-country  = Japan
|Notes=
|notes        =  
|Other versions=http://commons.wikimedia.org/wiki/Image%3ASlogez01.jpg}}  
|versions     = http://commons.wikimedia.org/wiki/Image%3ASlogez01.jpg
}}  
{{attribution}}
{{attribution}}

Revision as of 04:35, 22 June 2009

Title / Description


Inverse of natural tetration function at the complex

plane. ; the grid covers the range ( ) Levels of integer and those of integer are shown with thick lines. There are two branch points; cuts are placed along the levels . With such choise, the function is analytic in vicinity of the real axis.

Author(s)


Dmitrii Kouznetsov
Copyright holder


Dmitrii Kouznetsov
See below for license/re-use information.
Source


self-,ade
Date created


2008
Country of first publication


Japan
Notes


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http://commons.wikimedia.org/wiki/Image%3ASlogez01.jpg
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