File:Sine Real Surface.png

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Original file(1,600 × 1,296 pixels, file size: 911 KB, MIME type: image/png)

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Description

A surface plot of the real part of the sine function:

x and y both run from -2%pi; to 2π.
Date 07/03/2008
Source self-made, Mathematica
Author Inductiveload
Permission
(Reusing this file)
Public domain I, the copyright holder of this work, release this work into the public domain. This applies worldwide.
In some countries this may not be legally possible; if so:
I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

Mathematica Code

[edit]
Plot3D[
  Re[Sin[x + I y]],
  {x, -2 Pi, 2 Pi},
  {y, -2 Pi, 2 Pi},
  BoxStyle -> Directive[
    Thickness[0.002],
    Black],
  Ticks -> {
    Table[x, {x, -2 Pi, 2 Pi, Pi}],
    Table[x, {x, -2 Pi, 2 Pi, Pi}]},
  TicksStyle -> Directive[
    Bold,
    FontSize -> 32,
    FontFamily -> "DejaVu Mono",
    Thickness[0.0015]],
  LabelStyle -> Directive[
    Bold, Italic,
    FontSize -> 40,
    FontFamily -> "DejaVu Mono"],
  PlotStyle -> Directive[Yellow,
    Specularity[White, 5],
    Opacity[0.8]],
  PlotPoints -> {121, 121},
  MaxRecursion -> 3,
  ImageSize -> 1600,
  PlotRange -> {-20, 20},
  AxesLabel -> {"x", "y", "z"},
  ClippingStyle -> {Opacity[0.5]}];

File history

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Date/TimeThumbnailDimensionsUserComment
current02:23, 14 March 2008Thumbnail for version as of 02:23, 14 March 20081,600 × 1,296 (911 KB)Inductiveload (talk | contribs){{Information |Description=A surface plot of the real part of the sine function:<br> <math>f(x)=\Re \left[ \sin (x + iy) \right]</math><br> ''x'' and ''y'' both run from -2''%pi;'' to 2''π''. |Source=self-made, Mathematica |Date=07/03/2008 |Author= [[U
02:22, 14 March 2008Thumbnail for version as of 02:22, 14 March 20081,600 × 1,296 (911 KB)Inductiveload (talk | contribs){{Information |Description=A surface plot of the real part of the sine function:<br> <math>f(x)=\Re \left[ \sin (x + iy) \right]</math><br> ''x'' and ''y'' both run from -2''%pi;'' to 2''π''. |Source=self-made, Mathematica |Date=07/03/2008 |Author= [[U

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