- In mathematics, an
operad is a
structure that
consists of
abstract operations, each one
having a
fixed finite number of
inputs (arguments) and one output...
- In the
theory of
operads in
algebra and
algebraic topology, an Aā-
operad is a
parameter space for a
multiplication map that is
homotopy coherently ****ociative...
- algebra, an
operad algebra is an "algebra" over an
operad. It is a
generalization of an ****ociative
algebra over a
commutative ring R, with an
operad replacing...
- In mathematics, the Lie
operad is an
operad whose algebras are Lie algebras. The
notion (at
least one version) was
introduced by
Ginzburg &
Kapranov (1994)...
- In the
theory of
operads in
algebra and
algebraic topology, an Eā-
operad is a
parameter space for a
multiplication map that is ****ociative and commutative...
- More abstractly, in the
language of
operad theory, one can
consider vector spaces to be
algebras over the
operad R ā {\displaystyle \mathbf {R} ^{\infty...
-
introduced the
notion of a
quadratic operad and
defined the
quadratic dual of such an
operad. Very roughly, an
operad is an
algebraic structure consisting...
- In algebra, a higher-order
operad is a higher-dimensional
generalization of an
operad.
Opetope Heuts, Gijs; Hinich, Vladimir; Moerdijk, Ieke (2016). "On...
-
algebra over the
little interval operad. This is an
example of an A ā {\displaystyle A_{\infty }} -
operad, i.e. an
operad of
topological spaces which is...
- In mathematics, a
binary operation or
dyadic operation is a rule for
combining two
elements (called operands) to
produce another element. More formally...
