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Im trying to plot a horizontal strip in the (x,y)-plane with -1 < y < 1. I achieved this: RegionPlot[ y^2 <= 1, {x, -2, 2}, {y, -2, 2}, Frame -> False, BoundaryStyle -> Directive[T …

Lets say I wanted to make a highly detailed graph of a 3D function. Generally I use something like Plot3D[(x^2 + y^2)*Sin[1/Sqrt[x^2 + y^2]], {x, -1/8, 1/8}, {y, -1/8, 1/8}, PlotPoints -> {800, 800} …

When I use the ContourPlot I prefer to use ContourLabels rather than using the PlotLegends. However the labels are often displayed very close to the frame so it sometimes can be hard to read them. Exa …

I have a ContourPlot where every contour should be displayed with a different color ContourPlot[ -((2500*Sqrt[13]*(x - 10000)*x^2*y)/(15625*x^4 - 13*(x - 10000)^2*y^2)), {x, 35, 100}, {y, 1.4, 5.6} …

Since your function V[t] uses x[t],y[t],z[t] (okay x is not used but anyways) I would define them first using this code: x[t_] = Sin[t^2]; y[t_] = t^2 - Cos[t]; z[t_] = Sinh[t] - Cos[t]; Now you can …

For a complex dynamics class I take I want to generate a nice image of an Herman ring. I used this code to generate a first image: g[z_] = (Exp[2*Pi*I*(-3.57)]*z^2*(z - 4))/(1 - 4 z); JuliaSetPlot[ …

I came across this image in a book Im reading: (taken from Rational Iteration Complex Analytic Dynamical Systems from Steinmetz. I hope it is okay to share it here) and I try to recreate it in Mathem …

When looking for the critical points of $f(x,y) = x^6+y^6+x^2+y^2$ only on the set $M = \lbrace (x,y) \in \mathbb{R}^2 \mid x^2+y^2 = 1 \rbrace$ I ask myself for a good visualization. So it would be g …

I'm asking if there is any way of speeding up this plotting method using bigger input images? The plot takes about 2-3 minutes. …

The Riemann's mapping theorem allows to map any simply-connected domain in the complex plane $\mathbb{C}$ conformal onto the open unit disk. Conformal is meaning preserving angles. This is a complete …

I try to make a quick tool for "plotting" complex valued functions. …

I use the following code to generate images of Julia sets: JuliaSetPlot[ z^2 - 0.76 - 0.11 I, z, PlotRange -> {{-1.6, 1.6}, {-1.0, 1.0}}, MaxIterations -> 1000, ImageResolution -> 1500 …

I would like to visualize an irrational number like the square root of 2 with Mathematica. I found this visualization of Pi in the internet and wonder how this would be done with Mathematica. The imag …