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Metalworking (rec.crafts.metalworking) Discuss various aspects of working with metal, such as machining, welding, metal joining, screwing, casting, hardening/tempering, blacksmithing/forging, spinning and hammer work, sheet metal work. |
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#1
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Compound Indexing on a 5th axis diving head
Hello,
I cannot find charts or formulas to figure out the method of achieving a dual angle position on a tilt/rotate style dividing head. e.g. : 5 deg on 8 deg say tilting the head 20 deg and rotating from 0 to 35 deg would achieve x' on y' Does anyone know this method or formula to figure out the position ? |
#2
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Compound Indexing on a 5th axis diving head
Might be able to help. If you are starting with a position on a work piece
on which a hole is to be drilled at the combined angle of x degrees as viewed parallel to the x axis and y degrees as viewed parralel to the y axis, the calculation for the tilt angle & rotation angle is straight forward. The new position, ie x & y change after tilting the head & rotating I haven't tried but that shouldn't be tough but I've said that before & been wrong. Hul wrote: Hello, I cannot find charts or formulas to figure out the method of achieving a dual angle position on a tilt/rotate style dividing head. e.g. : 5 deg on 8 deg say tilting the head 20 deg and rotating from 0 to 35 deg would achieve x' on y' Does anyone know this method or formula to figure out the position ? |
#3
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Compound Indexing on a 5th axis diving head
On Monday, May 25, 2015 at 6:50:38 AM UTC-7, wrote:
Hello, I cannot find charts or formulas to figure out the method of achieving a dual angle position on a tilt/rotate style dividing head. e.g. : 5 deg on 8 deg say tilting the head 20 deg and rotating from 0 to 35 deg would achieve x' on y' Does anyone know this method or formula to figure out the position ? Yeah, there's a method. You need to identify the orientation of the desired axis of rotation, if you plan on rotating the dividing head to a multiplicity of positions. Then you identify the length (i.e. the radius) of the item being rotated, and the position of the center of gyration. The rest, is just vector addition. A :== Vector of unit length in direction of rotation axis B :== Vector from origin to center-of-gyration C :== Vector of unit length from center-of-gyration to '0' degree angle position D :== - crossproduct(A, C) L :== le Then at any angle setting rotated-item-position-vector = B + (L *cosine(theta)) *C + (L*sine(theta)) *D |
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