On 8 June 2011 13:55, Martin Sandve Alnæs <marti...@simula.no> wrote: > On 8 June 2011 13:46, Kristian Ølgaard <k.b.oelga...@gmail.com> wrote: >> On 8 June 2011 13:31, Martin Sandve Alnæs <marti...@simula.no> wrote: >>> On 8 June 2011 13:11, Kristian Ølgaard <k.b.oelga...@gmail.com> wrote: >>>> On 8 June 2011 12:11, Martin Sandve Alnæs <marti...@simula.no> wrote: >>>>> Done and checked in. If someone updates FFC to support this, we can >>>>> hopefully close this bug. >>>> >>>> I'm not sure this is enough to handle the bug. If you look at the >>>> output of printing M in the example code I posted you'll see that the >>>> list tensor contains component '7'. This is what you'll get from >>>> calling self.component(), but the >>>> TT.symmetry() only contains: >>>> {(2,): (1,), (6,): (5,)} >>>> >>>> Is there some function we need to call first to map the component '7' >>>> --> '6', before looking at symmetries to map '6' --> '5'? >>>> Doing so will get us into trouble with mapping '3' --> '2' since >>>> symmetry will map that to '1'. >>>> The TT element has 2 x 3 sub elements due to symmetry. >>> >>> The 7 is an index into the value index space of the coefficient and is >>> correct. It has nothing (directly) to do with subelement indexing. I >>> think you're assuming a closer relation between them than there is? >>> Let me try to clear it up... >>> >>> The value index space is contiguous from the point of view of UFL >>> expressions, but has holes when symmetries are considered. The >>> noncontiguous value index space will then need to be mapped to a >>> contiguous subelement space by associating each value index that is >>> not in the symmetry mapping with a subelement index. >>> >>> 1) We have a component/value index >>> 2) We map that value index to another value index using a symmetry >>> mapping (e.g. 6->5 and 7->7 in your example) >>> 3) We map from the noncontiguous value index space to the contiguous >>> subelement index space >>> >>> Clear as mud? :) >> >> Yes, but since we only deal with the (sub)elements that are actually >> present in FFC, it's really inconvenient that we can't get a mapping >> from the component to the subelement. >> I somehow suspected the FiniteElement.extract_component() to do this, >> but it turns out not to be the case. >> >>> UFL handles (2) for you only when you apply expand_indices. >>> >>> FFC will have to handle (3) when generating code, it doesn't touch >>> anything UFL needs to know about. I'll see if I can whip up a quick >>> utility function for it though. >> >> That would really be nice. > > Done :) The latest patch contains code and test showing usage. > > But maybe it should be integrated into extract_component, I'll take a > look at that now that I'm into this.
I applied the symmetry mapping inside extract_component for tensor elements, that way you shouldn't have to do the symmetry mapping in addition to calling extract_component. The numbering utility I checked in could still come in handy though, so I'll let it stay. Note that when I pushed now I pushed the float formatting fix as well, so some FFC references will probably need regeneration again :) Martin _______________________________________________ Mailing list: https://launchpad.net/~dolfin Post to : dolfin@lists.launchpad.net Unsubscribe : https://launchpad.net/~dolfin More help : https://help.launchpad.net/ListHelp