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Re: polar interpolation [message #33640 is a reply to message #33528]

Sun, 12 January 2003 22:43

Thomas Gutzler
Messages: 44
Registered: November 2002

Member

Thomas Gutzler wrote:
>
> I should write both functions, compare, and then decide again if I want
> to use the conversion-method. Just wanted to know _if_ there is another
> way to do it.

I'm facing the problem now. I can see it really clear and it won't let
me pass.
I want an interpolated curve in polar coordinates AND equidistant
theta-values. Since the original curve isn't a straight line it's really
complicated to pass the correct x-values to interpol so that
reconversion of the interpolated curve would have eqidistant
theta-values (of type integer).
Can anybody see and solve the problem or even give me a hint?

Tom

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[Message index]

		polar interpolation By: Thomas Gutzler on Thu, 09 January 2003 19:20
		Re: polar interpolation By: Thomas Gutzler on Mon, 13 January 2003 17:36
		Re: polar interpolation By: Rick Towler on Mon, 13 January 2003 10:39
		Re: polar interpolation By: Thomas Gutzler on Sun, 19 January 2003 19:33
		Re: polar interpolation By: James Kuyper on Mon, 13 January 2003 09:40
		Re: polar interpolation By: Thomas Gutzler on Sun, 12 January 2003 22:43

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