Lie Algebroid
In
mathematics
, a
Lie algebroid
\mathcal{LA}
can be thought of as a restricted
Lie module
that has both a
Lie bracket
and a
Lie algebra
morphism, known as an
anchor map
, given as
an: \mathcal{LA}\rightarrow T_{r}
(
with
T_{r}
denoting the restricted tangent space), associated to it. The standard example of a
Lie algebroid
is the identity map corresponding to the
tangent space
of a
Lie groupoid
. It is a generalization of a
Lie algebra
for
groupoids
.
<< Previous
Word Browser
Next >>
anheuser busch
hrunting
beurre blanc
john welsh (footballer)
follicle
stardate
nuggets: original artyfacts from the first psychedelic era
paul jennings hill
paul hill
intertwingularity
georg lukcs
fort kent, maine
distributive lattice
dual (category theory)
coalgebra
bialgebra
coproduct
male genital waxing
blues magoos
croup
kahless
modern jazz quartet
hodge dual
starflight
joensuu
fifth crusade
lie groupoid
einherjer
integer basic
leipziger land
principal bundle
soong ai ling
stationary
macroom
subcategory
barclays bank
sun one
low tatra
the two gentlemen of verona
mirc script
green's function
paul watson
christian jewish reconciliation
franklin (automobile)
Copyright 2005-2009 OnPedia.com. All Rights Reserved