This object represents an integration method defined on a whole mesh (an potentialy on its boundaries).
MIM = gf_mesh_im('load', string fname[, mesh m])
MIM = gf_mesh_im('from string', string s[, mesh m])
MIM = gf_mesh_im('clone', mesh_im mim)
MIM = gf_mesh_im('levelset', mesh_levelset mls, string where, integ im[, integ im_tip[, integ im_set]])
MIM = gf_mesh_im(mesh m, [{integ im|int im_degree}])
General constructor for mesh_im objects.
This object represents an integration method defined on a whole mesh (an potentialy on its boundaries).
MIM = gf_mesh_im('load', string fname[, mesh m])
Load a mesh_im from a file.
      If the mesh m is not supplied (this kind of file does not store the
      mesh), then it is read from the file and its descriptor is returned as
      the second output argument.
MIM = gf_mesh_im('from string', string s[, mesh m])
Create a mesh_im object from its string description.
      See also gf_mesh_im_get(mesh_im MI, 'char')
MIM = gf_mesh_im('clone', mesh_im mim)
Create a copy of a mesh_im.
MIM = gf_mesh_im('levelset', mesh_levelset mls, string where, integ im[, integ im_tip[, integ im_set]])
Build an integration method conformal to a partition defined
      implicitely by a levelset.
      The where argument define the domain of integration with respect to
      the levelset, it has to be chosen among 'ALL', 'INSIDE', 'OUTSIDE' and
      'BOUNDARY'.
      it can be completed by a string defining the boolean operation
      to define the integration domain when there is more than one levelset.
      the syntax is very simple, for example if there are 3 different
      levelset,
       
       "a*b*c" is the intersection of the domains defined by each
       levelset (this is the default behaviour if this function is not
       called).
       "a+b+c" is the union of their domains.
       "c-(a+b)" is the domain of the third levelset minus the union of
       the domains of the two others.
       
       "!a" is the complementary of the domain of a (i.e. it is the
       domain where a(x)>0)
       The first levelset is always referred to with "a", the second
       with "b", and so on.
      for intance INSIDE(a*b*c)
      CAUTION: this integration method will be defined only on the element
      cut by the level-set. For the 'ALL', 'INSIDE' and 'OUTSIDE' options
      it is mandatory to use the method gf_mesh_im_set(mesh_im MI, 'integ') to define
      the integration method on the remaining elements.
MIM = gf_mesh_im(mesh m, [{integ im|int im_degree}])
Build a new mesh_im object.
      For convenience, optional arguments (im or im_degree) can be
      provided, in that case a call to gf_mesh_im_get(mesh_im MI, 'integ') is issued
      with these arguments.
Y. Collette