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| 2010-09-29 21:25:07 +0200 | asked a question | large groebner basis calculations I know there are a number of different packages in Sage capable of computing Groebner basis but I don't have much experience with these tools. I am wondering which option and specifically which routine might be most suitable for very large (50,000 generators) but relatively sparse (polynomials of degree less than 4 and with 4 or fewer terms over 64 variables). I am interested in basis and prime decomposition in relation to classifying low dimensional Frobenius algebras. I am currently using groeber and the primdec library from Singular in Sage but I am up against significant performance limits. Also, does any have an recommended methods of pre-processing sparse sets of generators prior to calling groebner? And are there any packages capable of exploiting multi-processor architecture? |
| 2010-09-17 10:21:37 +0200 | asked a question | Sage and distance learning I think Sage and computer algebra software in general, could play an important role in math courses for remotely located students. To some extent and with some guidance I think student exploration with Sage can replace direct interaction with a math tutor. Are there any distance learning course that currently incorporate Sage as part of the "courseware"? How can Sage be integrated with other packages such as Moodle? |
| 2010-09-17 10:15:58 +0200 | asked a question | Sage and grid computing I found only one reference to Sage andgrid computing: http://salsa-dev.at.tut.by/pub/SAGEfo... Are there any existing projects involving Sage and grid computing? |
Copyright Sage, 2010. Some rights reserved under creative commons license. Content on this site is licensed under a Creative Commons Attribution Share Alike 3.0 license.