Subject: Discussion related to cado-nfs
List archive
- From: Pierrick Gaudry <pierrick.gaudry@loria.fr>
- To: 玥玥 <1061580004@qq.com>
- Cc: cado-nfs-discuss <cado-nfs-discuss@lists.gforge.inria.fr>
- Subject: Re: [Cado-nfs-discuss] Some Problems of DLP over F(p^2)
- Date: Mon, 29 Apr 2019 07:41:20 +0200
- List-archive: <http://lists.gforge.inria.fr/pipermail/cado-nfs-discuss/>
- List-id: A discussion list for Cado-NFS <cado-nfs-discuss.lists.gforge.inria.fr>
Hi,
For some reason I don't understand, we had many questions similar to
yours in the past weeks / months, all of them coming from Chinese
persons.
We can indeed find the answers to your questions in the archive of this
list, but I can summarize it as follows:
These parts of the algorithm are not yet implemented in CADO-NFS for
DL in extension fields.
Regards,
Pierrick
On Sun, Apr 28, 2019 at 08:24:21PM +0800, 玥玥 wrote:
> Hi,
>
>
> According to README.dlp, I have met some problems in solving DLP over
> F(p^2) recently.
> First, my p=3(mod 8).
> Second, how can I present the elements in a finit field over Fp2, they
> should be the form of polynomial.
> Third, how can I present the finit field Fp2. Fp2 is isomorphic to
> F[x]/(f(x)), where f(x) is a irreducible polynomial in Fp.
> Or could you give me an example of DLP over Fp2? It will be of great
> appreciation.
>
>
>
> P.S I have read previous mails about my confusion in cado-nfs-discuss, but
> still not solve it.I tried to use other parameters excepting the parameters
> given in replyment but failed.
>
>
> It will be appreciate it if you can help me, and if necessarily, I'm glad
> to provide some data of it.
> _______________________________________________
> Cado-nfs-discuss mailing list
> Cado-nfs-discuss@lists.gforge.inria.fr
> https://lists.gforge.inria.fr/mailman/listinfo/cado-nfs-discuss
- [Cado-nfs-discuss] Some Problems of DLP over F(p^2), ?h?h, 04/28/2019
- Re: [Cado-nfs-discuss] Some Problems of DLP over F(p^2), paul zimmermann, 04/28/2019
- Re: [Cado-nfs-discuss] Some Problems of DLP over F(p^2), Pierrick Gaudry, 04/29/2019
Archive powered by MHonArc 2.6.19+.