-
special case of the
functoriality conjecture when one of the
reductive groups is trivial.
Langlands generalized the idea of
functoriality:
instead of using...
-
fundamental groupoid instead of the
fundamental group, and this
construction is
functorial.
Algebra of
continuous functions A
contravariant functor from the category...
- be tempered. It is an
observation due to
Langlands that
establishing functoriality of
symmetric powers of
automorphic representations of GL(n) will give...
- In
algebraic topology, a
branch of mathematics, the (singular)
homology of a
topological space relative to a
subspace is a
construction in
singular homology...
- ( Y ) , {\displaystyle V_{k}(X)\hookrightarrow V_{k}(Y),} and this is
functorial. More subtly,
given an n-dimensional
vector space X, the dual
basis construction...
-
algebra and geometry,
including singular homology, have the
following functoriality property: if two
objects X and Y are
connected by a map f, then the...
- In mathematics,
specifically algebraic topology, an Eilenberg–MacLane
space is a
topological space with a
single nontrivial homotopy group. Let G be a...
- In
algebraic topology,
singular homology refers to the
study of a
certain set of
algebraic invariants of a
topological space X {\displaystyle X} , the...
- the
special case of
probability measures, this
property amounts to
functoriality of the Giry monad. A
natural "Lebesgue measure" on the unit
circle S1...
- In the
mathematical discipline of
general topology, Stone–Čech
compactification (or Čech–Stone compactification) is a
technique for
constructing a universal...
