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Mathematics
General Math
Solve Lagrange Interpolation Problem with Pen Position Detection
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[QUOTE="Nihi, post: 5469895, member: 593610"] Hi all I am facing a problem and I hope that you can give me a hand. Here I describe the situation [U][/U] I am working on a digitizer that can detect the pen position by measuring the antennae energy that are placed in a grid fashion. To get the x coordinate of the pen I measure the energy of three antennae where the pen is supposed to be and then I interpolate this 3 energy-value with Lagrange algorithm. Finally I determine the pen coordinate by finding the highest f(x) of the curve using a loop. With Lagrange method it approximates pretty well the actual relationship position-energy but it's not linear. So here is the problem: when the pen is in the middle of two antennae I get 2 similar energy value whereas the 3rd is lower then these latter, so the highest point of the curve remains about the same when I move the pen around the middle position of 2 antennae. The result is that when the pen crosses these middle points it moves slowly because there is not much changes in the curve which is limited by these 2 similar energy-value. Is it possible to introduce a factor that changes the curve making it more narrow at the highest point? it's just a thought, I appreciate any solution. [ATTACH=full]187656[/ATTACH] In the picture you can see the measurement and the coordinate calculated through Lagrange algorithm. I hope that someone can help me. Thank you! [/QUOTE]
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Mathematics
General Math
Solve Lagrange Interpolation Problem with Pen Position Detection
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