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Weblio 辞書 > 英和辞典・和英辞典 > Commutativeの意味・解説 > Commutativeに関連した共起表現

「Commutative」の共起表現一覧(1語右で並び替え)

該当件数 : 55



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
                                                                                                   


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