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Lie derivative

Known as: Lie derivation, Lie commutator, Lie (disambiguation) 
In differential geometry, the Lie derivative /ˈliː/, named after Sophus Lie by Władysław Ślebodziński, evaluates the change of a tensor field… 
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Related topics

Related topics

6 relations
Canonical commutation relationDirectional derivativeExterior derivativeNoether's theorem

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
\vS{a}povalov elements and the Jantzen sum formula for contragredient Lie superalgebras
If $\mathfrak{g}$ is a contragredient Lie superalgebra and $\gamma$ is a root of $\mathfrak{g},$ we prove the existence and… 
2015
2015
On the multiplicity estimates
In this paper we show some multiplicity estimates theorems for a connected algebraic group (not necessarily commutative) $G$ over… 
2011
2011
Interior and Exterior Differential Systems for Lie Algebroids
A theorem of Maurer-Cartan type for Lie algebroids is presented. Suppose that any vector subbundle of a Lie algebroid is called… 
2011
2011
Analogue Zhelobenko Invariants and the Kostant Clifford Algebra Conjecture
Let g be a complex simple Lie algebra and h a Cartan subalgebra. The Clifford algebra C(g) of g admits a Harish-Chandra map… 
Review
2009
Review
2009
Strong homotopy lie algebras, generalized nahm equations and multiple M2-branes
We review various generalizations of the notion of Lie algebras, in particular those appearing in the recently proposed Bagger… 
2006
2006
Extremal metrics on blow ups
Given a compact Kahler manifold with an extremal metric (M,\omega), we give sufficient conditions on finite sets points p_1… 
2003
2003
Coverings and the fundamental group for partial differential equations
Following I. S. Krasilshchik and A. M. Vinogradov, we regard systems of PDEs as manifolds with involutive distributions and… 
2003
2003
Lie derivative of symplectic spinor fields, metaplectic representation, and quantization
In the context of Riemannian spin geometry it requires skilful handling to define a Lie derivative of (Riemannian) spinor fields… 
1997
1997
Symmetries of linear ordinary differential equations
We discuss the Lie symmetry approach to homogeneous, linear, ordinary differential equations in an attempt to connect it with the… 
1992
1992
Delta methods in enveloping algebras of Lie superalgebras
Let L be a Lie superalgebra over a field K of characteristic ^ 2 . We define A(L) = {/eL|dimA:(L, /)<oo}. Then A(L) is a Lie…