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Groups > comp.graphics.apps.gnuplot > #3501
| Newsgroups | comp.graphics.apps.gnuplot |
|---|---|
| Date | 2016-12-28 15:43 -0800 |
| References | <akdkmp$5gc$1@news.u-strasbg.fr> <akdgd6$7fg$1@nets3.rz.RWTH-Aachen.DE> <e7a6f432-0e04-4782-aa40-4629d93494b9@googlegroups.com> <o3te7p$frn$1@solani.org> |
| Message-ID | <7a234a12-d161-400a-9f1b-633aea70b392@googlegroups.com> (permalink) |
| Subject | Re: Intersection point of data-plot and linear-function |
| From | Markus Grünwald <m_grueni@web.de> |
Am Dienstag, 27. Dezember 2016 11:02:35 UTC+1 schrieb Karl Ratzsch: > Am 27.12.2016 um 00:13 schrieb Markus Grünwald: > > Just to be sure (because i need the same thing - and maybe there were lot of improvements till this last post): > > There is no way in gnuplot to get the intersection point of a data-set (or a smoothed spline of it) with a linear function (y=k*x+d)? > > > > No. At least no simple, straightforward way. Remember gnuplot is a > plotting tool, not a data evaluation suite. i suspected that - wanted just ask to be sure (thanks for quick response) > If you can model your data by some analytical function(s) that you > can fit, then you could derive the intersection, and use "set label > point" to mark it. i decided to make a linear fit at a short range where the intersection is estimated - with a few iterative runs i'll get a quite good approximation: [code] F_max_x=### g1(x) = k1*x + d1 g2(x) = k2*x + d2 k1=###; d1=### fit [F_max_x-0.25:F_max_x+0.25] g2(x) "DATA.txt" using 1:2 via k2,d2 F_max_x=(d2-d1)/(k1-k2); F_max=k1*F_max_x+d1 [/code]
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Intersection point of data-plot and linear-function Markus Grünwald <m_grueni@web.de> - 2016-12-26 15:13 -0800
Re: Intersection point of data-plot and linear-function Karl Ratzsch <mail.kfr@gmx.net> - 2016-12-27 11:02 +0100
Re: Intersection point of data-plot and linear-function Markus Grünwald <m_grueni@web.de> - 2016-12-28 15:43 -0800
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