View Full Version : Radius Formula
Bordy
November 16th, 2003, 01:23 PM
Does any one know or have the formula for Tip, Waist, Tail measurments to Radius?
Ken B
November 16th, 2003, 02:10 PM
Nate has an on-line calculator here:
http://www.natew.com/frames.cgi/software/snow/html.Main
Click on the link for reverse engineering of snowboard geometry.
-Ken B
Jack Michaud
November 16th, 2003, 02:36 PM
There is a simpler one that I forget, but I just doodled this out on a napkin:
R = X / (sin(180 - 2(arctan X/Y)))
X = half the running length
Y = sidecut depth
John
November 16th, 2003, 03:28 PM
If you don't like trig an even simpler formula is:
sidecut radius = (L^2)/(8*d) + d/2
Where
L = running length (distance between the two widest parts of the board)
d = sidcut depth
all measurements are in meters, so the sidecut depth will end up as somthing lile 0.02m (1cm = 0.01meters)
tilledog
November 17th, 2003, 11:16 AM
You don't have a turn radius on your boards and neither does yo mama. They're all straight so actually, I guess you do. Infinity!! (+1)
How's the pow pow up there?
Davo
Mellow Yellow
November 17th, 2003, 12:25 PM
ok.... my head hurts now.....
Jack Michaud
November 17th, 2003, 01:10 PM
Originally posted by Bob Jenney
Not to point out the obvious, but y'know boards don't have a "radius" per say?
A side cut is made up of a parabolic curve. Manufactures use the word radius because it’s easier to communicate.
Actually many mfr's use radial sidecuts, Burton for one. Some use parabolic (quadratic), some use elliptical, some use a blend of multiple radii, etc.
-Jack
tim
November 17th, 2003, 01:22 PM
Uhh, it may not be very obvious, but the difference between an parabola and a true radius is very small, less then 0.02 mm (0.001") for a board of common dimensions (length/radius ratio). I still haven't met the guy who can sharpen my edges to this accuracy.
You can also forget about the +d/2 in the simple formula (neglectable), also:
R=L^2/(8*d)
Which accidentally (well, actually not accidentally) is the exact formula for a parabolic sidecut.
Tim
Powered by vBulletin® Version 4.1.10 Copyright © 2012 vBulletin Solutions, Inc. All rights reserved.