Ups, I wrote it wrong. His name is Grayson Jorgenson, not Jayson.

El viernes, 23 de agosto de 2019, 20:59:17 (UTC+2), mmarco escribió:
>
> Jayson Jorgenson implemented resolution of singularities for plane curves 
> as a GSoC project a few years ago:
>
>
> https://doc.sagemath.org/html/en/reference/curves/sage/schemes/curves/affine_curve.html
>
> But I guess you are talking about the general case.
>
> IIRC, singular returns the output of the resolution in a complicated way 
> (defining several rings, and some ideals inside them). Maybe it would make 
> sense to use the Sage schemes infraestructure to wrap that in a more 
> user-friendly way (although the schemes code itself could use some work 
> too).
>
>
> El viernes, 23 de agosto de 2019, 13:59:21 (UTC+2), Dan Abramovich 
> escribió:
>>
>> Thanks, Dima!
>>
>> The SINGULAR package does the classical resolution algorithm well. 
>> Jonghyun, the student, is reading the developer Anne Frühbis Krüger's 
>> extensive texts about it. The new algorithm uses in part the same objects. 
>>
>> So as you say, it might make sense to move over to SINGULAR. 
>>
>> - Dan  
>>
>> On Friday, August 23, 2019 at 3:11:05 AM UTC-4, Dima Pasechnik wrote:
>>>
>>> On Fri, Aug 23, 2019 at 3:55 AM Dan Abramovich <dan_abr...@brown.edu> 
>>> wrote: 
>>> > a student of mine, Jonghyun Lee, will be coding the resolution of 
>>> singularities algorithm of the 
>>> > 
>>> > paper 
>>> > 
>>> > 
>>> > https://arxiv.org/abs/1906.07106 
>>> > 
>>> > 
>>> > as part of his senior thesis. He is working in sage (that's what he 
>>> chose!). 
>>> > 
>>> > 
>>> > two questions: 
>>> > 
>>> > 
>>> > 1. Are there packages in sage parallel to those available in Singular 
>>> or Macaulay? 
>>>
>>> Singular has an efficient interface to Sage, so normally one would 
>>> create a Sage interface to a Singular 
>>> package rather than an independent implementation. 
>>>
>>> The interface to Macaulay2 is on the other hand pretty basic and slow, 
>>> so it might be 
>>> different for Macaulay2. 
>>>
>>> What kind of functionality of Sage is needed for the project which is 
>>> not in Singular? 
>>>
>>> A more efficient way might be to implement the algorithm in Singular 
>>> (or Macaulay2) and then 
>>> expose in in Sage, rather than spend time fighting the interfaces. 
>>>
>>>
>>> > 
>>> > 
>>> > 2. Is there any existing resolution of singularities package? Anyone 
>>> else working on similar projects? 
>>>
>>> I know about 
>>>
>>> 1) resolution of some kind of toric singularites package in Macaulay2 
>>>
>>> 2) resolution of surface singularites in Singular 
>>> https://www.singular.uni-kl.de/Manual/latest/sing_934.htm#SEC986 
>>>
>>> HTH 
>>> Dima 
>>> > 
>>> > Best, 
>>> > 
>>> > 
>>> > - Dan Abramovich 
>>> > 
>>> > 
>>> > -- 
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>>>  
>>>
>>>
>>

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