-
together with its rich
organisational structure hypothesised (so-called
functoriality). Harish-Chandra's work
exploited the
principle that what can be done...
-
fundamental groupoid instead of the
fundamental group, and this
construction is
functorial.
Algebra of
continuous functions A
contravariant functor from the category...
- In mathematics, a D-module is a
module over a ring D of
differential operators. The
major interest of such D-modules is as an
approach to the
theory of...
-
Phrased in the
language of
category theory,
homological algebra studies the
functorial properties of
various constructions of
chain complexes and of the homology...
- In the
mathematical discipline of
general topology, Stone–Čech
compactification (or Čech–Stone compactification) is a
technique for
constructing a universal...
- In
algebraic geometry,
divisors are a
generalization of codimension-1
subvarieties of
algebraic varieties. Two
different generalizations are in common...
- functions. The
restriction morphisms are
required to
satisfy two
additional (
functorial) properties: For
every open set U {\displaystyle U} of X {\displaystyle...
- In mathematics,
specifically algebraic topology, an Eilenberg–MacLane
space is a
topological space with a
single nontrivial homotopy group. Let G be a...
- ring is a field),
including a
discussion of the
universal property,
functoriality, duality, and the
bialgebra structure. See §III.7 and §III.11. Bryant...
- In the
mathematical field of
algebraic topology, the
fundamental group of a
topological space is the
group of the
equivalence classes under homotopy of...
