A general theorem governing the precise number of relative invariants for general multiplier representations of Lie group actions is proved. A wide variety of applications, including the existence of invariant vector fields, invariant differential forms, invariant differential operators, differential invariants, and invariant connections and metrics, are discussed
. This is the first in a series of papers devoted to the development and applications of a new gener...
We present a survey of results regarding multiplicative structures on Lie groupoids (e.g. tensor fie...
We propose a new, constructive theory of moving frames for Lie pseudo-group actions on submanifolds....
A general theorem governing the precise number of relative invariants for general multiplier represe...
AbstractSeveral new invariants of Lie algebroids have been discovered recently. We give an overview ...
We compute differential invariants for several Lie pseudogroups, and use them for solving the equiva...
AbstractGiven a group action, known by its infinitesimal generators, we exhibit a complete set of sy...
AbstractInvariants of approximate transformation groups are studied. It turns out that the infinites...
This is the first in a series of papers devoted to the development and applications of a new general...
. This paper summarizes recent results on the number and characterization of differential invariants...
We develop a theory of relative Kähler differentials for Lie algebras. The main result is that the f...
The invariant theory of non-reductive groups has its roots in the 19th century but has seen some ver...
International audienceWe provide an algebraic formulation of the moving frame method for constructin...
These notes start with an introduction to differential invariants. They continue with an algebraic t...
AbstractThe problem of finding all functionally independent invariants for a given multi-parameter a...
. This is the first in a series of papers devoted to the development and applications of a new gener...
We present a survey of results regarding multiplicative structures on Lie groupoids (e.g. tensor fie...
We propose a new, constructive theory of moving frames for Lie pseudo-group actions on submanifolds....
A general theorem governing the precise number of relative invariants for general multiplier represe...
AbstractSeveral new invariants of Lie algebroids have been discovered recently. We give an overview ...
We compute differential invariants for several Lie pseudogroups, and use them for solving the equiva...
AbstractGiven a group action, known by its infinitesimal generators, we exhibit a complete set of sy...
AbstractInvariants of approximate transformation groups are studied. It turns out that the infinites...
This is the first in a series of papers devoted to the development and applications of a new general...
. This paper summarizes recent results on the number and characterization of differential invariants...
We develop a theory of relative Kähler differentials for Lie algebras. The main result is that the f...
The invariant theory of non-reductive groups has its roots in the 19th century but has seen some ver...
International audienceWe provide an algebraic formulation of the moving frame method for constructin...
These notes start with an introduction to differential invariants. They continue with an algebraic t...
AbstractThe problem of finding all functionally independent invariants for a given multi-parameter a...
. This is the first in a series of papers devoted to the development and applications of a new gener...
We present a survey of results regarding multiplicative structures on Lie groupoids (e.g. tensor fie...
We propose a new, constructive theory of moving frames for Lie pseudo-group actions on submanifolds....
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