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I'm wondering if there is an easy way to get the plot below exported in a small pdf?

The plot below is made in the following steps:

  1. step 1: Create a streamplot
  2. step 2: Create a densityplot, where the densityplot has to have a lot of samplingpoints in some cases !!
  3. step 3: put the two of them together.

VortexAntivortex

Now whenever I save this as a pdf-file it becomes huge due to the large amount of sampling points. So I've always saved it as a pdf-file.

Now I was wondering if it was possible to get this in a single (small !!) pdf-file? For as far as I understand I need to raster the density plot and put in the axes seperately. Now I've seen some answers regarding this for a list density plot, but it doesn't seem to work for a densityplot. Whenever I try to put the plotrangepadding to 0 weird things happen. Next to that I've also not been able to put the legend next to the plot after rasterization. Are there any hints on this ?

Code to reproduce the above example:

vx[x_, y_, d_] := -y*(1/((x - d)^2 + y^2) - 1/((x - 1/d)^2 + y^2)) + 
  y*(1/((x + d)^2 + y^2) - 1/((x + 1/d)^2 + y^2))

vy[x_, y_,d_] := (x - d)/((x - d)^2 + y^2) - (x - 1/d)/((x - 1/d)^2 + 
   y^2) - (x + d)/((x + d)^2 + y^2) + (x + 1/d)/((x + 1/d)^2 + y^2)

v[x_, y_, d_] := Sqrt[( 4 d^2 (-1 + d^2)^2 ((1 + x^2)^2 + 2 (-1 + x^2) y^2 + 
    y^4))/(((d - x)^2 + y^2) ((d + x)^2 + y^2) ((-1 + d x)^2 + 
    d^2 y^2) ((1 + d x)^2 + d^2 y^2))]

part1 = 
 StreamPlot[{vx[x, y, 0.6], vy[x, y, 0.6]}, {x, -2, 2}, {y, -1.4, 
   1.4}, ImageSize -> 650, PlotRangePadding -> None, 
  FrameStyle -> Black, BaseStyle -> FontSize -> 22, 
  PerformanceGoal -> "Quality", StreamStyle -> "PinDart", 
  StreamPoints -> Fine, StreamScale -> .15, 
  AspectRatio -> ((1.4 - (-1.4))/(2 - (-2)))]

legend = 
 BarLegend[{"SunsetColors", {0, 15}}, LegendFunction -> "Panel", 
  LegendLabel -> 
   "|\!\(\*OverscriptBox[\(v\), \(\[RightVector]\)]\)|/(\[Kappa]/2\
\[Pi]R)", LabelStyle -> Directive[Bold, Black, 14], 
  LegendMargins -> 0, LegendMarkerSize -> 400]

part2 = DensityPlot[{v[x, y, 0.6]}, {x, -2, 2}, {y, -1.4, 1.4}, 
  ImageSize -> 650, ColorFunction -> "SunsetColors", 
  PlotRangePadding -> None, FrameStyle -> Black, 
  BaseStyle -> FontSize -> 22, PerformanceGoal -> "Quality", 
  AspectRatio -> ((1.4 - (-1.4))/(2 - (-2))), 
  FrameLabel -> {"x/R", "y/R"}, 
  PlotLabel -> 
   Style["The vortex-antivortex velocity field", Black, 30] , 
  PlotRange -> {0, 15}, PlotPoints -> 200, 
  Epilog -> Style[Circle[{0, 0}, 1], {Thick, Dashed, White}], 
  PlotLegends -> Placed[legende, Right]]

plot = Show[part2, part1]
share|improve this question
3  
    
@Rahul, that's for contourplots, there my problem disappears with the fixpolygons. This is not the case for a density plot –  Dominique Jan 17 at 14:38
    
What are "fixpolygons"? Perhaps you missed the second part of the answer I linked to, which explicitly deals with a smooth density plot. –  Rahul Jan 17 at 15:02

1 Answer 1

Try to add the following lines to your code in order to decrease the pdf-file size.

plot = Rasterize[plot, RasterSize -> 1000, ImageSize -> 650,ImageResolution -> 1000];
Export["plot.pdf", plot];

This method give us a file of aproximatelly 200kB instead of the previous 11MB. If you want an eps-file, is better to convert the pdf-file rather than export the eps extension.

share|improve this answer
    
that will indeed work if I wanted to rasterize the complete plot. But it won't keep my axes in a vector-format, that's where my problem is :(. –  Dominique Jan 17 at 14:37

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