combinatorial commutative algebra
combinatorial commutative algebra noun: a relatively new discipline in mathematics that combines techniques and concepts from combinatorics and commutative algebra, and in which the geometry of convex polytopes also plays a significant role.
Noun
combinatorial commutative algebra (uncountable)
- A relatively new discipline in mathematics that combines techniques and concepts from combinatorics and commutative algebra, and in which the geometry of convex polytopes also plays a significant role.
- This construction has become a fundamental tool in combinatorial commutative algebra due to the work of Stanley, Hochster and Reisner ([Ho77], [S75], [S96], [R76]).2011, Viviana Ene, Jũrgen Herzog, Gröbner Bases in Commutative Algebra, American Mathematical Society, page 88
- Monomial ideals and algebras are among the simplest structures in commutative algebra and the main objects in combinatorial commutative algebra.2013, Anna M. Bigatti, Philippe Gimenez, Eduardo Sáenz-de-Cabezón Introduction, Anna M. Bigatti, Philippe Gimenez, Eduardo Sáenz-de-Cabezón (editors), Monomial Ideals, Computations and Applications...
Questions about combinatorial commutative algebra
- What does combinatorial commutative algebra mean?
- Combinatorial commutative algebra means a relatively new discipline in mathematics that combines techniques and concepts from combinatorics and commutative algebra, and in which the geometry of convex polytopes also plays a significant role.
- What part of speech is combinatorial commutative algebra?
- Combinatorial commutative algebra is a noun.
Words near combinatorial commutative algebra in the dictionary
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Adapted from Wiktionary: combinatorial commutative algebra (page history and authors). Text available under the Creative Commons Attribution-ShareAlike 4.0 license. Word.ws reformatted the entry and added links. Wiktionary data of 2026-09-02.
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