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Proceedings of the ICMT 2003 conference in Taipei, Taiwan, ROC, December 2-6, 2003.                                    Measurement of Volumetric Positioning Accuracy of a 5-axis Machine By Laser Vector Technique Charles Wang and Clark Chung* Optodyne Inc., 1180 Mahalo Place Compton, CA 90220 U. S. A. 310-635-7481 mailto:optodyne@aol.com       Abstract For a 5-axis machine tool, the 3D volumetric tool-tip positioning   accuracy   is   very   important   for   parts accuracy  and  quality  assurance.    Just  calibrate  the  3 linear  axes  and  the  2  rotational  axes  is  not  enough.   There  are  straightness  errors  for  each  of  the  3  linear axes, and squareness errors between the 3 linear axes, misalignment  errors  between  the  linear  axes  and  the rotary axes.   Hence, it is very important to measure the  over  all  positioning  accuracy  by  measuring  the tool-tip positioning errors.     Reported here are the measurement of 3D volumetric positioning  accuracy  by  the  laser  vector  method;  the measurement of the rotary axes angular accuracy by a dual-beam laser system; and a theoretical analysis on the  tool  tip  positioning  accuracy  measurement  by  a single aperture laser system.     The  performance  of  these  measurements  is  relatively simple,  fast  and  straight  forward.    Its  applications  in the  calibration  and  compensation  of  5-axis  machines will  improve  the  parts  accuracy  and  quality  without incurring high costs and long machine down time.   *Currently with Ford Motor Company in Taiwan. 1.   Introduction The     world     wide     competition     demands     higher machining  efficiency  and  better  quality.  As  5-axis machine tool is a high added value work machine, it is not  only  provided  with  3  axis  of  CNC  machine  but also  has  2  rotary  axes  to  produce  blade  or  complex parts.  5-axis  is  applied  in  aerospace  industries,  die manufacturing,    and    other    precision    applications. Furthermore,     due     to     the     needs     for     complex components   to   be   machined,   the   usage   of   5-axis machining center has been increasing in recent years.   The    contouring   accuracy  or      tool-tip positioning accuracy   is   considered   to   be   one   of   the   most important   features   especially   for   machining   mold components.   For a 5-axis machine tool, just calibrate the 3 linear axes, X, Y, Z and the 2 rotational axes, A and B, or A and C, is not enough.  There are vertical and  horizontal  straightness  errors  for  each  of  the  3 linear axes, and squareness errors between the 3 linear axes,    misalignment    errors,    such    as    skew,    non- orthogonal  and  non-intersection  of  the  2  rotational axes,  and  the  non-intersection  of  the  center  lines  of the   spindle   and   the   z-axis.         Hence,   it   is   very important    to    calibrate    and    compensate    the    3D volumetric  positioning  errors  and  the  rotational  axes angular   errors,   and   to   check   the   over   all   tool-tip positioning errors.      Reported here are the measurement of 3D volumetric positioning errors by the laser vector method and the rotary   axes   angular   errors   by   a   dual-beam   laser system.  The theoretical analysis on the over all tool- tip  positioning  errors  measured  by  a  single-aperture laser system and a spherical target are presented.            2.   Measurement of 3D volumetric positioning errors 2.1   Basic theory Based  on  the rigid  body  motion  assumption ,  for a   3-axis   machine,   there   are   21      errors,   namely   3 displacement  errors,  6  straightness  errors,  9  angular errors and 3 squareness errors.  These 21 rigid body errors can be expressed as the following [1]. Linear displacement errors: Dx(x), Dy(y), and Dz(z) Vertical straightness errors: Dy(x), Dx(y), and Dx(z) Horizontal straightness errors: Dz(x), Dz(y), and Dy(z) Roll angular errors: Ax(x), Ay(y), and Az(z) Pitch angular errors: Ay(x),Ax(y), and Ax(z) Yaw angular errors: Az(x), Az(y), and Ay(z) Squareness errors: Øxy, Øyz, Øzx, where,  D  is  the  linear  error,  subscript  is  the  error direction  and  the  position  coordinate  is  inside  the parenthesis,  A  is  the  angular  error,  subscript  is  the

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