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Re: A nonconventional ListContourPlot

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  • Subject: [mg129915] Re: A nonconventional ListContourPlot
  • From: Luiz Melo <lmelo at ufsj.edu.br>
  • Date: Mon, 25 Feb 2013 02:22:58 -0500 (EST)
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Hi there
I just realized that ListContourPlot can also take as argument a list
of the kind {{x1, y1, f1}, {x2, y2,f2}, ....}, therefore the answer to
my question is obvious: ListContourPlot[data]

to David Park: the plot may seem strange to mathematicians but not in
microwave engineering, where we often need a dispersion diagram of the
reflectivity as a function of frequency and wave number. As is often
the case, the wave number depends upon frequency, that's why in my
example I choose the x and y axes be given by two functions of i and
j. Anyway, thank you for taking your time to answer my  question.
Cheers.
LM



On Sun, Feb 24, 2013 at 2:22 PM, djmpark <djmpark at comcast.net> wrote:
> ContourPlot[Sin[x + y^2], {x, -2, 2}, {y, -1, 1},
>  ColorFunction -> ColorData["DarkRainbow"]]
>
> ??
>
> Rather, why do you want to sample at your strange set of x,y values? Is the
> z expression just a stand-in for actual measure values? You might try
> Interpolation with InterpolatingOrder -> 1, but the results in this case do
> not seem promising.
>
>
> David Park
> djmpark at comcast.net
> http://home.comcast.net/~djmpark/index.html
>
>
>
>
> From: Luiz Melo [mailto:lmelo at ufsj.edu.br]
>
>
> Good day,
>
> x[a_,b_] = a*b;
> y[a_,b_] = Cos[a^2 + b];
> z[a_,b_] = Sin[a + b^2];
>
> data = Table[{x[i,j], y[i,j], z[i,j]}, {j, -1, 1, 0.1}, {i, -2, 2, 0.1}];
>
> For the table above, is it possible to see a ListContourPlot of the z
> component as a function of x and y (the values of x and y on the horizontal
> and vertical axes, respectively)?
>
> Thank you in advance
> Luiz Melo
>



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