Invariant Theory and Calculus for Conformal Geometries

By A. Gover. 2001

79 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Applied Mathematics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/0894507c8a348d604ef705632bf768f35d767653

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Andreas Čap
2. Lawrence J. Peterson
3. T. Branson

In Applied Mathematics

1. Andreas Čap
2. A. Gover
3. Lawrence J. Peterson
4. T. Branson
5. Michael Eastwood
6. Jeffrey S. Case
7. Sun‐Yung Alice Chang

In Statistical and Nonlinear Physics

1. Andreas Čap
2. A. Gover
3. T. Branson
4. Lawrence J. Peterson
5. Michael Eastwood

Citations in the corpus

• Variational status of a class of fully nonlinear curvature prescription problems (2006, background): “A conformal normal scale at a point p (the node) is a metric in our conformal class C in which the l symmetrised covariant derivative of P at p vanishes for l = 0, · · · , m [8].”
• CR-Tractors and the Fefferman Space (2006, background): “The basic operator on such bundles is the double–D–operator [20, 21, 8], which is obtained by coupling the fundamental derivative to the tractor connection.”
• Conformally invariant powers of the Laplacian — A complete nonexistence theorem (2004, unknown): “Note that we can always choose, for each point p 2 M , a representative g from a conformal class such that (2.7) following [10] we call g a normal scale .”
• Conformally Invariant Powers of the Laplacian, Q-Curvature, and Tractor Calculus (2002, background): “This is also immediately clear from the formula WAB K L := 3 n−2 D P X[P � AB] K L (see [ 29 ]), which is readily verified.”