I’m trying to do re-scaling of the vertical axis i.e. the y-axis of a 2D plot so as to remove the 10^29 and 10^27 terms as visible in my plot and convert the scale into a perfect linear scale.
But surprisingly, the code does not accept the re-scaling factor.
I need the re-scaling factor which exactly re-scale the vertical axis.
3dcomplexplot_090820.nb (74.4 KB)
Don’t see 10^29 or 10^27 in the attached notebook plots so it is not at all clear what you are trying to accomplish. What is a “perfect linear scale”?
The scaling factor I have as y=y*10^-29 reduced it to the 10^10 and 10^14 from its initial values as 10^27 and 10^29. But I want the terms 10^10 and 10^14 to vanish form plot 1 and plot 3, and the scales should look like that of plot 2.
A single scale factor cannot be used since the range of the plots is different. One way to do it e.g. for the first plot
Plot[{Im[y] /. {xi -> 10}, Re[x] /. xi -> 50, Re[x] /. xi -> 100}, {k,0, 100},
PlotRange -> All,
PlotStyle -> {Directive[Red, Thick], Directive[Blue, Dashed, Thick], Directive[Black, Thick, Dashed]},
Frame -> True,
FrameStyle -> Thick,
PlotLegends -> {"K for \[Xi] = 10", "K for \[Xi] = 50", "K for \[Xi] |= 100"},
FrameLabel -> {"Wave number (K)", "Imaginary frequency (\!\(\*SubscriptBox[\(\[CapitalOmega]\), \ \(i\)]\))"},
RotateLabel -> True,
AspectRatio -> 0.5,
FrameTicks -> {{Charting`ScaledTicks[{10^9 # &, #/10^9 &}], None}, {Automatic, None}}]
It’s working.
But I didn’t understand how it’s working.
