Re: Groebner Bases
- To: mathgroup@smc.vnet.net
- Subject: [mg12634] Re: [mg12561] Groebner Bases
- From: Daniel Lichtblau <danl@wolfram.com>
- Date: Sat, 30 May 1998 17:36:28 -0400
- References: <199805232211.SAA02158@smc.vnet.net.>
Colin L C Fu wrote: > > Hello, folks, > > I tried to do some readings on Groebner Basis and I did search through > some of the 'Algebra' books but I couldnt find anything about Groebner > Basis in those books. > > I just wonder if any of you know of any books on Groebner Basis or I > haved looked into the wrong books to find Groebner Basis. Please > advise. > > Thanks > > Colin --------------------------------------- From: Daniel Lichtblau <danl> To: mathgroup@smc.vnet.net Subject: [mg12634] [mg11683] Re: [mg11635] RE: Re: FindRoot A useful web site for tutorials: http://www.can.nl/CA_Library/Groebner/Tutorials/index.html For the Mathematica take on these, you could try "Groebner bases in Mathematica 3.0" by myself, The Mathematica Journal Vol 6 issue 4 (Fall 1996) pp 81-88. It does not assume alot of knowledge on the part of the reader, although it may be easier to follow for those with some university algebra background. For a good general, if technical, intro to Groebner bases, I recommend highly all three text book references given in the article cited above, as well as the Buchberger survey article. Abbreviated references for these books: Cox, Little, O'Shea, "Ideals, Varieties, Algorithms" Becker and Weispfenning (with Kredel) "Groebner Bases" Adams and Loustaunau, "An Introduction to Groebner Bases" Daniel Lichtblau Wolfram Research -------------------------------------------------- dl
- References:
- Groebner Bases
- From: Colin L C Fu <es2136@eng.warwick.ac.uk>
- Groebner Bases