Doesn't sound that hard. Basically dofmaps like CG1 elements with basis
functions replaced by 1.0 on the entire support?

On 20 April 2015 at 15:37, Joakim Bø <[email protected]> wrote:

>  Thanks for answering!
>
>
>  Anders got it right, discontinous and overlapping basis functions with
> the same global support as P1 tent functions. Sorry to hear that it would
> be hard to implement, but it came as no surprise...
>
>
>  Thanks anyway!
>
>
>  Joakim
>
>
>   --
> Joakim Bø
> Prosjektleder ENT3R UiO
> Tlf.: 915 24 326
>
> http://www.ENT3R.no/OSLO
>   ------------------------------
> *From:* Anders Logg <[email protected]>
> *Sent:* 20 April 2015 13:46
> *To:* Andrew McRae; Jan Blechta
> *Cc:* Joakim Bø; [email protected]
> *Subject:* Re: [FEniCS] Implement a new finite element type for testing
> purposes?
>
>  If I understand correctly, you want discontinuous and overlapping basis
> functions with the same global support as the P1 tent functions. Unless you
> find a clever trick for how to treat this (perhaps via some linear algebra
> using P0 elements in combination with some suitable constraints), this
> looks difficult to implement in FEniCS. We assume each element is defined
> locally on triangles/tetrahedra.
>
>  --
> Anders
>
>
> mån 20 apr. 2015 kl 13:14 skrev Andrew McRae <[email protected]>:
>
>>  I interpret it as a DG0, but where nodes are associated with vertices.
>> Related to mass-lumping, I guess.
>>
>> On 20 April 2015 at 12:07, Jan Blechta <[email protected]>
>> wrote:
>>
>>> On Fri, 17 Apr 2015 10:21:33 +0000
>>> Joakim Bø <[email protected]> wrote:
>>>
>>> > Hi!
>>> >
>>> >
>>> > I am in need of a new type of basis function for testing purposes. It
>>> > is much similar to the basis functions of the Taylor-Hood P1 element,
>>> > the difference is that the functions are piecewise constant equal to
>>> > 1 in this "local domain" (similar for 1D and 3D):
>>> >
>>> >
>>> > [http://www.fsz.bme.hu/~szirmay/radiosit/rad10.gif]
>>> >
>>> >
>>> > and zero in the rest of the domain. In general, phi_i = 1 for "local
>>> > domain of dof i", 0 else.
>>>
>>> If I understand your explanation correctly (it does not seem to match
>>> with the figure!), it is Discontinuous Lagrange element of degree 0,
>>> which is implemented.
>>>
>>> Jan
>>>
>>> >
>>> >
>>> > Would it be possible to implement this without too much work? Or
>>> > would it require a lot of effort?
>>> >
>>> >
>>> > Thanks!
>>> >
>>> > Joakim
>>> >
>>> >
>>> > --
>>> > Joakim Bø
>>> > Prosjektleder ENT3R UiO
>>> > Tlf.: 915 24 326
>>> >
>>> > http://www.ENT3R.no/OSLO
>>>
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>>> fenics mailing list
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>>> http://fenicsproject.org/mailman/listinfo/fenics
>>>
>>
>>
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