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15h
comment How can I generate and randomly assign color to annular sectors?
Your annular sectors look very polygonal to me... But the colour scheme you picked is very pretty.
May
20
comment Equation solution using minimization
Can you elaborate on what properties of the function make it impossible to use ContourPlot?
May
20
comment Transform an expression to remove the singularity
@MichaelE2: Yes, if I do a bunch of trigonometry to derive the appropriate substitution I can then plug it into Mathematica, but it would be nice to have a more automatic solution.
May
18
comment How to refine the approximate solution of an implicit function?
FindRoot accepts an initial guess for the values of the unknowns.
May
18
comment Is it possible to solve a certain set of nonlinear equations in Mathematica?
How about FindRoot?
May
18
comment Is it possible to solve a certain set of nonlinear equations in Mathematica?
Have you tried Solve or NSolve?
May
16
comment plotting a trig functions along with its envelope
@Solarmew: You first need to copy the definition of the Hilbert transform from the post I linked to. It also gives a discrete version of the transform, which you could use in much the same way on discrete data.
May
16
comment “Real Graph example” to test algorithms
And ExampleData["NetworkGraph"] too I guess.
May
14
comment Window adjustment to see data points
Just PlotRange -> {0, 10} will work to set the range of the vertical axis.
May
14
comment Problem with Erf near Infinity in NSolve
Try cc[x_] := -Erfc[x] instead.
May
13
comment How to NIntegrate a function that is the result of another NIntegration
Why not just NIntegrate[y f[x] Exp[I k y Sin[x]] Conjugate[f[z]] Exp[-I k y Sin[z]], {x, a, b}, {z, a, b}, {y, c, d}]?
May
13
comment How to solve numerically an equation which contains numerical intergration?
For one thing, DSolve is for solving differential equations. For another, an equation with a non-analytical integral is probably too hard for Solve and NSolve. Try FindRoot[..., {x, 1}].
May
11
comment Contour plotting temperature data on a hemisphere or circle
Related: Density plot on the surface of sphere
May
11
comment Computing symbolic surface normal of a surface point on a semialgebraic set
If $(x,y,z)$ is a point on the surface $f(x,y,z)=0$, then the surface normal at $(x,y,z)$ is $\nabla f(x,y,z)/\|\nabla f(x,y,z)\|$. So you just have to decide which of your three conditions is active at $(x,y,z)$ and use its normalized gradient.
May
7
comment How to stop optimization (e.g. NMinimize) after reaching target value
FindInstance[f[x, y] <= -5, {x, y}]?
May
6
comment Build an InterpolatingFunction with ElementMeshInterpolation
I guess you could build a list of 2D interpolating functions using ElementMeshInterpolation, and then interpolate between their values in t?
May
5
comment Removing solutions which are particular cases of others
Do you also know for each solution what the free variables (C[1], C[2], etc.) are?
May
1
comment ParametricPlot3D of Boy's surface
You could also add the option RegionFunction -> Function[{x, y, z, u, v}, u^2 + v^2 <= 1] instead of changing the function.
May
1
comment ParametricPlot3D of Boy's surface
Your first problem is that vI is a different variable name; you need v I with a space in between.
Apr
27
comment How to compute and plot an intersection?
Also related: Plotting implicitly-defined space curves