Page 213 - Microsensors, MEMS and Smart Devices - Gardner Varadhan and Awadelkarim
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PROJECTION  METHOD     193

















 Figure  7.27  Some high-aspect-ratio microparts fabricated  using  surface  MSL:  (a) microcups; (b)
 a  microtube  of  inner diameter  50  um  and  height  800  um;  (c)  100 um by  300  um  microchannels  in
 HDDA  (1.6 hexanediol  diacrylate);  and  (d)  a  microcone  with  a bottom  diameter  of  500  um  and  a
 height  of  250  urn

 7.6  PROJECTION      METHOD

 As described in the preceding  sections,  the scanning  MSL can be used  for very fine, high
 aspect  ratio  3-D  microstructure  fabrication,  but  the  fabrication  speed  is  always  a  major
 concern  -  even  with  the galvano-scanning  method.  Scanning  MSL builds  up the  objects
 layer by layer, but each layer is itself built up line by line. Thus, projection  MSL has been
 proposed  for  the  more  rapid  building of  3-D microstructures. Although it is  still building
 layer  by  layer,  each  layer  is  now  written by just  one  UV  exposure  through  a  mask.  The
 reintroduction of a photographic  mask plate produces significant  savings in time but  does
 add  the  extra  expense  of preparing  masks.
   Basically, there are two types of projection  MSL:  one is the use of a real photographic
 mask to project  the UV pattern  for  curing  (Nakamoto  and Yamaguchi  1996)  and the other
 is  to  use  a  dynamic  mask  referred  to  here  as  the  liquid crystal  display  (LCD) projection
 method  (Bertsch et al.  1997).

 7.6.1  Mask-Projection  MSL

 As  in  standard  photolithography,  an  image  is  transferred  to  the  liquid  photopolymer  by
 shining  an UV beam  through  a patterned  mask  plate  as  shown  in  Figure  7.28  (Suzumori
 3 994).  Then, another fresh  layer of liquid photopolymer  is prepared  on top  of the  patterned
 solid  polymer.  By repeating  the  above  process, a multilayered  3-D microstructure  can be
 built by this mask projection MSL (Katagi and Nakajima 1993;  Nakamoto and Yamaguchi
 1996;  Suzumori et al.  1994).
   Let  us  now  consider  the  equations  that  govern  the  optics  of  mask-projection  MSL
 (Nakamoto  and  Yamaguchi  1996):
   When  a  beam  of  uniform  intensity  I 0  passes  through  a  square  mask,  with  the  centre
 of  the mask  at x  =  0 and  y  =  0,  the depth  of the polymer  along  the z-axis,  and onto the
 surface  of the liquid polymer  (see  Figure  7.29(a)),  diffraction  occurs,  and the  intensity  I d
 may  be  expressed  as follows:


                                                2
                                                   2
                                                              2
                                                            2
                                     2
                                  2
                                           2
                                         2
                l d(x,  y, z) = 0.25 I 0 (C x C y+ C x S y+ S x C y +  S xS y)  (7.10)
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