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- Q19369206 subject Q8234869.
- Q19369206 subject Q8521230.
- Q19369206 abstract "In algebra, a monomial ideal is an ideal generated by some monomials in a multivariate polynomial ring over a field.A toric ideal is an ideal generated by differences of monomials (provided the ideal is a prime ideal). An affine or projective algebraic variety defined by a toric ideal or a homogeneous toric ideal is an affine or projective toric variety, possibly non-normal.The computer algebra system Macaulay 2 has commands that handle monomial ideals.".
- Q19369206 wikiPageExternalLink 07teissier.pdf.
- Q19369206 wikiPageExternalLink coxcimpa.pdf.
- Q19369206 wikiPageWikiLink Q1455652.
- Q19369206 wikiPageWikiLink Q1528306.
- Q19369206 wikiPageWikiLink Q190109.
- Q19369206 wikiPageWikiLink Q243723.
- Q19369206 wikiPageWikiLink Q44649.
- Q19369206 wikiPageWikiLink Q456167.
- Q19369206 wikiPageWikiLink Q5876047.
- Q19369206 wikiPageWikiLink Q648995.
- Q19369206 wikiPageWikiLink Q6722763.
- Q19369206 wikiPageWikiLink Q7051829.
- Q19369206 wikiPageWikiLink Q7600086.
- Q19369206 wikiPageWikiLink Q8234869.
- Q19369206 wikiPageWikiLink Q830340.
- Q19369206 wikiPageWikiLink Q8521230.
- Q19369206 wikiPageWikiLink Q863912.
- Q19369206 comment "In algebra, a monomial ideal is an ideal generated by some monomials in a multivariate polynomial ring over a field.A toric ideal is an ideal generated by differences of monomials (provided the ideal is a prime ideal). An affine or projective algebraic variety defined by a toric ideal or a homogeneous toric ideal is an affine or projective toric variety, possibly non-normal.The computer algebra system Macaulay 2 has commands that handle monomial ideals.".
- Q19369206 label "Monomial ideal".