-
algebroids are
Atiyah algebroids. For instance:
tangent algebroids T M {\displaystyle TM} are
trivially transitive (indeed, they are
Atiyah algebroid...
- algebras.
Algebroid branch, a
formal power series branch of an
algebraic curve Algebroid cohomology Algebroid multifunction Courant algebroid, an object...
- Ševera,
Pavol (2017-07-05). "Letters to Alan
Weinstein about Courant algebroids". arXiv:1707.00265 [math.DG]. Gualtieri,
Marco (2004-01-18). "Generalized...
- 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,...
-
properties are independent.
Integrable Lie
algebroids does not need to be transitive; conversely,
transitive Lie
algebroids (often
called abstract Atiyah sequences)...
-
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)...
- In mathematics, R-
algebroids are
constructed starting from groupoids.
These are more
abstract concepts than the Lie
algebroids that play a
similar role...
- 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...
-
actually with that of (dual of) Lie
algebroids. Indeed, the dual A ∗ {\displaystyle A^{*}} of any Lie
algebroid ( A , ρ , [ ⋅ , ⋅ ] ) {\displaystyle...
-
compatible Lie
algebroids defined on dual
vector bundles. Lie
bialgebroids are the
vector bundle version of Lie bialgebras. A Lie
algebroid consists of a...
