I\'ve been showing off my fancy new graph formats to colleagues, but we have discovered that graphics based on BarChart have jagged text when exported as EMF, WMF, PDF etc. Line graphs based on ListLi
I tried this, but failed. fig3D = ContourPlot3D[ x^2 + y^3 - z^2 == 0, {x, -2, 2}, {y, -2, 2}, {z, -2, 2},
Say I have a crazy function, f, defined like so: util[x_, y_, c_] := 0.5*Log[c-x] + 0.5*Log[c-y] cost[x_, y_, l_] := c /. First[NSolve[util[x, y, c+l] == Log[10+l], c]]
I am exporting data from mathematica in this manner to a file with \"dat\" extension. numbercount=0; exporttable =
I am not able to find how to do the following. When using Manipulate, it automatically shows a little \'+\' at the end of the control, as the following
In graph theory, we use the Hungarian Algorithm to compute a weighted bipartite graph\'s minimum edge cover (a set of edges that is incident to every vertices, the one with the minimum total weight.)
Simple question, but I am asking just to make sure I am not overlooking an obvious solution which can be much more efficient.
I\'m trying to use NDSolve to solve a wave equations to check if it is easier and/or faster to use it instead of my old characteristics eq. method implementation.
I was wondering how to do it in general, what are the best strategies etc. I have seen some solutions and some of them look really hard/tedious to use. The one I worked on used pure functions to imple
Find root of implicit function in Mathematica I have an implicit function, for example: f(x,y) = x^3 + x*y + y^2 - 36
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