International audienceWe show that, for both the conformal and projective groups, all the differential invariants of a generic surface in three-dimensional space can be written as combinations of the invariant derivatives of a single differential invariant. The proof is based on the equivariant method of moving frames
The primary goal of this paper is to provide a rigorous theoretical justification of Cartan's m...
The primary goal of this paper is to provide a rigorous theoretical justification of Cartan’s method...
We study affine invariants of space curves from the view point of the singularity theory of smooth f...
We show that, for both the conformal and projective groups, all the differential invariants of a gen...
Abstract. The algebra of differential invariants of a suitably generic surface S ⊂ R 3, under either...
A pure algebraic approach to differential invariants of curves and surfaces is presented. By the use...
We classify the differential invariants and moving frames for surfaces in projective space under the...
While in Euclidean, equiaffine or centroaffine differential geometry there exists a unique, distingu...
While in Euclidean, equiaffine or centroaffine differential geometry there exists a unique, distingu...
While in Euclidean, equiaffine or centroaffine differential geometry there exists a unique, distingu...
Corresponding to the group of all analytic transformations there is a differential geometry of what...
AbstractWe combine harmonic analysis on certain pseudo-Riemannian symmetric spaces with results on c...
Abstract. The classical invariant theory from the 19th century is used to deter-mine a complete syst...
. This paper summarizes recent results on the number and characterization of differential invariants...
In this talk we will show how to use the Fels-Olver method of moving frames to investigate the geome...
The primary goal of this paper is to provide a rigorous theoretical justification of Cartan's m...
The primary goal of this paper is to provide a rigorous theoretical justification of Cartan’s method...
We study affine invariants of space curves from the view point of the singularity theory of smooth f...
We show that, for both the conformal and projective groups, all the differential invariants of a gen...
Abstract. The algebra of differential invariants of a suitably generic surface S ⊂ R 3, under either...
A pure algebraic approach to differential invariants of curves and surfaces is presented. By the use...
We classify the differential invariants and moving frames for surfaces in projective space under the...
While in Euclidean, equiaffine or centroaffine differential geometry there exists a unique, distingu...
While in Euclidean, equiaffine or centroaffine differential geometry there exists a unique, distingu...
While in Euclidean, equiaffine or centroaffine differential geometry there exists a unique, distingu...
Corresponding to the group of all analytic transformations there is a differential geometry of what...
AbstractWe combine harmonic analysis on certain pseudo-Riemannian symmetric spaces with results on c...
Abstract. The classical invariant theory from the 19th century is used to deter-mine a complete syst...
. This paper summarizes recent results on the number and characterization of differential invariants...
In this talk we will show how to use the Fels-Olver method of moving frames to investigate the geome...
The primary goal of this paper is to provide a rigorous theoretical justification of Cartan's m...
The primary goal of this paper is to provide a rigorous theoretical justification of Cartan’s method...
We study affine invariants of space curves from the view point of the singularity theory of smooth f...
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