「Commutative」の共起表現一覧(1語右で並び替え)
Commutative
1語右で並び替え
該当件数:55件
- A second course in commutative algebra and algebraic geometry.
- tional algebraic geometry and computational commutative algebra
- athematics, dimension theory is a branch of commutative algebra studying the notion of the dimensio
- Computational Commutative Algebra II, by Martin Kreuzer and Lorenzo R
- Computational Commutative Algebra I, by Martin Kreuzer and Lorenzo Ro
- acaulay is designed for solving problems in commutative algebra and algebraic geometry.
- was an American mathematician who worked on commutative algebra and homological algebra.
- CoCoA ("COmputations in COmmutative Algebra") is a free computer algebra system
- epresentation theory for artinian algebras, commutative algebra, and homological algebra.
- tions with special emphasis on the needs of commutative algebra, algebraic geometry, and singularit
- ry, representation theory, operator theory, commutative algebra, harmonic analysis, control theory
- mathematics, specifically in combinatorial commutative algebra, a convex lattice polytope P is cal
- nown for his work in algebraic geometry and commutative algebra.
- rching in cryptography and in computational commutative algebra.
- The commutative and associative laws also hold for addition
- Join and meet can be abstractly defined as commutative and associative binary operations satisfyin
- A set equipped with two commutative and associative binary operations ∨ ("join"
- s argued is necessary for calculi combining commutative and noncommutative operators; this explanat
- Note that alternative composition is commutative but sequential composition is not (because
- Classical systems are described by commutative C*-algebras, therefore classical states are
- h the lattice Zk+1 is a finitely generated ( commutative, cancellative) monoid.
- A commutative diagram in a category C can be interpreted
- atics, and especially in category theory, a commutative diagram is a diagram of objects (also known
- For clarification, phrases like "this commutative diagram" or "the diagram commutes" may be u
- Commutative diagrams play the role in category theory a
- Relativistic addition is not commutative either: a + b ≠ b + a.
- alizations of the Cone and of the Proj of a commutative graded ring, mimicking a Serre's theorem on
- oherent sheaves of O-modules on a Proj of a commutative graded algebra is equivalent to the categor
- Note that a diagram may not be commutative, i.e. the composition of different paths in
- Any cancellative commutative monoid M can be embedded into an abelian gr
- algebraic definition of the free partially commutative monoid or trace monoid, or equivalently, th
- when A is a commutative Noetherian local ring with maximal ideal m,
- ly for his work with injective modules over commutative Noetherian rings.
- Serre proved that a commutative Noetherian local ring A is regular if and o
- Furthermore, pixelwise commutative operations remain commutative on image leve
- A commutative quantale is a quantale whose multiplication
- s a typical example of a strictly two-sided commutative quantale.
- Let A be a commutative ring and P a A-module.
- which is homeomorphic to the spectrum of a commutative ring.
- The notion of a connection on modules over commutative rings is straightforwardly extended to modu
- Irving Kaplansky, Commutative rings (revised ed.), University of Chicago
- the development of the structure theory of commutative rings in the works of David Hilbert, Emmy N
- itled "The lattice of equational classes of commutative semigroups", and the ideas also formed a jo
- Since every matrix lies in a commutative subring of M(2, R) that includes this real
- algebra in which the multiplication is not commutative, that is, for which xy does not always equa
- lity condition is modified from that of the commutative theories.
- A full transitive closure is not needed; a commutative transitive closure and even weaker forms su
- ressible in first-order logic with an added commutative transitive closure operator (in graph theor
- commutative under permutations).
- Every commutative unital ring has a maximal ideal, a result f
