I have used the DensityPlot
as shown below to show a function
Rc = 0.1;
f[r_, t_] :=
Exp[
((Pi/2 + t) (Mod[t + 3 Pi/4, Pi] - Pi/4)^2 +
(Pi/2 - t) (Mod[t + Pi/4, Pi] - Pi/4)^2)/
Log[(r^2 - 2 Rc^2 - r Sqrt[r^2 - 4 Rc^2])/(2 Rc^2)]];
DensityPlot[
f[Sqrt[x^2 + y^2], ArcTan[x, y]], {x, y} ∈ Disk[{0, 0}, 0.8],
Exclusions -> Disk[{0, 0}, Rc + 0.1],
PlotPoints -> 50,
ColorFunction -> "SunsetColors",
PlotLegends -> Automatic,
PlotRange -> {{0, 1}, {0, 1}}]
But it is not clear in the plot that, the function also depends on $r$ because its value doesn't change clearly as $r$ is increased in the graph. How can I make it more sensitive to $r$ component?
PlotRange -> {{0, 1}, {0, 1}}
? $\endgroup$