Hi Viviane,

As far as I can see, in your patch this is not done for the affine case.
Is this correct? It should really be done in the affine case as well!

Best,

Anne

On 8/30/12 6:37 AM, Viviane Pons wrote:
> Non symmetric mac donald polynomials are also implemented in
> sage-combinat in a more general patch on multivariate polynomials.
> This is done by Lascoux's formula using divided differences, but as I
> am not a specialist I have not tested this part much.
> 
> You can see how the whole patch work on my website :
> 
> http://igm.univ-mlv.fr/~pons/en/research.php
> 
> 
> 
> 2012/8/30 bump <b...@match.stanford.edu>:
>> In addition to Macdonald polynomials there are the nonsymmetric Macdonald
>> polynomials
>> which for Type A are implemented in ns_macdonald.py by HHL
>> (Haglund-Haiman-Loehr)
>> combinatorial algorithm. But one wants nonsymmetric Macdonald polynomials
>> for
>> all Cartan types.
>>
>> It was discussed at Sage Days 40 how to compute these for other root
>> systems.
>> It should be possible soon to implement them by recursively
>> applying Demazure-Lusztig operators to a weight. One needs extended affine
>> Weyl group, the corresponding Hecke algebra, and then Demazure Lusztig
>> operator.
>> There are patches for the first two items in the queue. Of these the first
>> extended_affine_weyl_groups_sd40.patch is working correctly. The Hecke
>> algebra patch needs more work.
>>
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