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- '''Complex map''' is the graphical representation of a [[holomorphic function]] with t ...t are orthogonal to those of the imaginary part; therefore the the complex maps have specific mesh-like structure.2 KB (254 words) - 06:59, 1 December 2018
- ==[[Complex map]]== In TORI, the [[complex map]]s are used to illustrate [[holomorphic function]]s.2 KB (222 words) - 16:00, 28 May 2021
- Article [[Maps of tetration]] collects some [[explicit plot]]s and [[complex map]]s of [[tetration]] \(\mathrm{tet}_b\) to various values of base \(b\). Below, the [[complex map]]s are shown.7 KB (984 words) - 13:42, 3 January 2026
- [[File:Moriaamap1.jpg|300px|thumb|Overlaping of the two maps above]] [[Complex map]] of function [[mori]] is shown in the top figure with3 KB (456 words) - 18:44, 30 July 2019
- where \(z\) is complex number and \(s\) is real number; usually it is assumed that \(s>1\). ...plots of LogisticSequence are shown in two figures at right. Below, the [[complex map]]s of function \(\mathrm{LogisticSequence}_s\) are shown for \(s\!=\!3\7 KB (886 words) - 18:26, 30 July 2019
- ...n of the previously developed language '''C''', that allows to deal with [[complex number]]s and has many other advantages. ...ne [[conto.cin]] generates the [[contour plot]]s; and in particular, the [[complex map]]s of functions of compex variables4 KB (608 words) - 15:01, 20 June 2013
- [[Complex map]] of the [[Shoka function]] is shown in figure at right. The [[Shoka function]] is holomorphic at the complex plane with cuts3 KB (421 words) - 10:23, 20 July 2020
- ==Complex maps== Complex maps of function \(\mathrm{ArqNem}_q(z)\) is shown in figures at right for7 KB (1,319 words) - 18:46, 30 July 2019
- The [[complex map]]s of them are shown below with levels of constant real part and levels In the most of the complex plane, values of functions4 KB (621 words) - 14:01, 16 August 2025
- % which is [[complex map]] of function [[ate]] %<br> % [[Category:Complex maps]]2 KB (303 words) - 18:48, 30 July 2019
- ...ve can be used for non-integer \(n\). The exponential can be iterated even complex number of times. ...ion [[tet]] and [[ate]] defines the \(n\)th iterate of exponential for any complex number \(n\) of iterations.7 KB (1,161 words) - 18:43, 30 July 2019
- // showing the [[complex map]] of [[ArcTetration]] to base e. #include<complex>3 KB (529 words) - 14:32, 20 June 2013
- ...mplex double]] routine in [[C++]] for evaluation of function [[ArcSin]] of complex argument. ...ome reason, the compiler recognises [[exp]], [[log]], [[sin]], [[cos]], of complex argument, but fails with asin and acos.4 KB (488 words) - 06:58, 1 December 2018
- However the sector may cover almost all the complex plane, excluding an arbitrary narrow sector along the negative part of the is function \(\Phi\) of complex argument such that7 KB (1,073 words) - 12:35, 10 January 2026
- [[File:Expe1emapT1000.jpg|200px|thumb|[[Complex map|Map]] of \(~f\!=\!\eta\!=\!\exp_{\exp(1/\mathrm e)}~\); here \(~u+\math [[File:Loge1emapT1000.jpg|200px|thumb|[[Complex map|Map]] of \(~f\!=\!\log_{\exp(1/\mathrm e)}~\); here \(~u+\mathrm i v=f(4 KB (559 words) - 17:10, 10 August 2020
- [[File:CipmapT.png|400px|thumb|[[complex map]] of \(u+\mathrm i v=\mathrm{Cip}(x+\mathrm i y)\)]] [[File:AcipmapTpng.png|400px|thumb|[[complex map]] of \(u+\mathrm i v=\mathrm{ArcCip}(x+\mathrm i y)\)]]8 KB (1,211 words) - 18:25, 30 July 2019
- <small><center>Complex maps: \(u+\mathrm i v=f(x+\mathrm i y)\) for \(f=\mathrm{nem}_0\), \(f=\mathrm{A [[Complex map]]s of \(\mathrm{nem}_q\) are shown in the left column of the figure bel17 KB (2,448 words) - 13:27, 7 December 2025
- ...f the fixed point of logarithm and used in definition of [[tetration]] for complex base \(b=\log(a)\), can be expressed through the [[WrightOmega]]. </ref>. However, neither the efficient algorithms, nor the complex maps for the [[WrightOmega]] are presented in the descriptions cited; so, at lea4 KB (610 words) - 10:22, 20 July 2020
- ...lactic meridian]] at the sky sphere. Similarly, the geophysicists use some maps without to know what kind of function (it is called "projection") relates t ...home.html D.Kouznetsov. (2009). Solutions of \(F(z+1)=\exp(F(z))\) in the complex plane.. Mathematics of Computation, 78: 1647-1670. DOI:10.1090/S0025-5718-014 KB (2,275 words) - 18:25, 30 July 2019
- ...e [[Tania function]]. It is not optimized, but it allows to generate the [[complex map]]s in [[real time]].3 KB (311 words) - 17:00, 12 January 2026