- algebras.
Algebroid branch, a
formal power series branch of an
algebraic curve Algebroid cohomology Algebroid multifunction Courant algebroid, an object...
- In mathematics, a Lie
algebroid is a
vector bundle A → M {\displaystyle A\rightarrow M}
together with a Lie
bracket on its
space of
sections Γ ( A ) {\displaystyle...
- a
Courant algebroid is a
vector bundle together with an
inner product and a
compatible bracket more
general than that of a Lie
algebroid. It is named...
- In mathematics, the
Atiyah algebroid, or
Atiyah sequence, of a prin****l G {\displaystyle G} -bundle P {\displaystyle P} over a
manifold M {\displaystyle...
- algebras, a Hopf
algebroid is a
generalisation of weak Hopf algebras,
certain skew Hopf
algebras and
commutative Hopf k-
algebroids. If k is a field,...
- In mathematics, R-
algebroids are
constructed starting from groupoids.
These are more
abstract concepts than the Lie
algebroids that play a
similar role...
-
groups and Lie algebras, Lie
groupoids are the
global counterparts of Lie
algebroids. Lie
groupoids were
introduced by
Charles Ehresmann under the name differentiable...
- emplo**** in
symplectic geometry, such as the
theory of Lie
groupoids and
algebroids. Moreover,
there are
natural examples of
structures which should be "morally"...
- mathematics, an
algebroid function is a
solution of an
algebraic equation whose coefficients are
analytic functions. So y(z) is an
algebroid function if it...
-
contributions to weak Hopf
algebras are to be
found in as well as See Hopf
algebroid Groups can be
axiomatized by the same
diagrams (equivalently, operations)...
