Add to ORKGFor a hypersurface in a conformal manifold, by following the idea of Fefferman and Graham's work, we use the conformal Gauss map and the conformal transform to construct the associate hypersurface in the ambient space. By evaluations of scalar Riemannian invariants of associate hypersurface, we find out a way to construct and collect scalar conformal invariants of the given hypersurface. This method provides chances for searching higher order partial differential equations which are similar like the Willmore equation
Hermann Weyl's classical invariant theory has been instrumental in the study of myriad geometrical s...
AbstractThe purpose of this paper is to study the conformally invariant functionals of hypersurfaces...
AbstractThis is the fourth in a series of papers where we prove a conjecture of Deser and Schwimmer ...
The invariant theory for conformal hypersurfaces is studied by treating these as the confor...
We develop a new approach to the conformal geometry of embedded hypersurfaces by treating t...
The goal of the present paper is to investigate the algebraic structure of global conformal invarian...
ABSTRACT. The goal of the present paper is to investigate the algebraic structure of global conforma...
After recalling some features (and the value of) the invariant « Ricci calculus » of pseudo‐Riemann...
The relationship between the boundary of a manifold and its interior is important for studying many ...
The Willmore energy, alias bending energy or rigid string action, and its variation-the Wil...
The Willmore energy of a surface is a conformal measure of its failure to be conformally spherical. ...
Our first objective in this paper is to give a natural formulation of the Christof-fel problem for h...
For a surface in 3-sphere, by identifying the conformal round 3-sphere as the projectivized positive...
In this work, we study various geometric properties of embedded space-like hypersurfaces in 1 + 1 + ...
tions on a Riemannian manifold Mn with scalar curvature s, is a conformally invariant operator. In t...
Hermann Weyl's classical invariant theory has been instrumental in the study of myriad geometrical s...
AbstractThe purpose of this paper is to study the conformally invariant functionals of hypersurfaces...
AbstractThis is the fourth in a series of papers where we prove a conjecture of Deser and Schwimmer ...
The invariant theory for conformal hypersurfaces is studied by treating these as the confor...
We develop a new approach to the conformal geometry of embedded hypersurfaces by treating t...
The goal of the present paper is to investigate the algebraic structure of global conformal invarian...
ABSTRACT. The goal of the present paper is to investigate the algebraic structure of global conforma...
After recalling some features (and the value of) the invariant « Ricci calculus » of pseudo‐Riemann...
The relationship between the boundary of a manifold and its interior is important for studying many ...
The Willmore energy, alias bending energy or rigid string action, and its variation-the Wil...
The Willmore energy of a surface is a conformal measure of its failure to be conformally spherical. ...
Our first objective in this paper is to give a natural formulation of the Christof-fel problem for h...
For a surface in 3-sphere, by identifying the conformal round 3-sphere as the projectivized positive...
In this work, we study various geometric properties of embedded space-like hypersurfaces in 1 + 1 + ...
tions on a Riemannian manifold Mn with scalar curvature s, is a conformally invariant operator. In t...
Hermann Weyl's classical invariant theory has been instrumental in the study of myriad geometrical s...
AbstractThe purpose of this paper is to study the conformally invariant functionals of hypersurfaces...
AbstractThis is the fourth in a series of papers where we prove a conjecture of Deser and Schwimmer ...