CR structures and Fefferman's conformal structures.
Masatake Kuranishi (1997)
Forum mathematicum
Similarity:
Displaying similar documents to “Complex Structures and Conformal Geometry”
CR structures and Fefferman's conformal structures.
Submanifold geometry in generalized flag manifolds
Burstall, Francis E., Calderbank, David M. J.
Similarity:
On a theorem of inversive geometry
Hiroshi Haruki (1980)
Annales Polonici Mathematici
Similarity:
Editors’ preface for the topical issue “Finite dimensional integrable systems, dynamics, and Lie theoretic methods in Geometry and Mathematical Physics”
Andreas Čap, Vladimir Matveev, Karin Melnick, Galliano Valent (2012)
Open Mathematics
Similarity:
Essential Killing fields of parabolic geometries: projective and conformal structures
Andreas Čap, Karin Melnick (2013)
Open Mathematics
Similarity:
We use the general theory developed in our article [Čap A., Melnick K., Essential Killing fields of parabolic geometries, Indiana Univ. Math. J. (in press)], in the setting of parabolic geometries to reprove known results on special infinitesimal automorphisms of projective and conformal geometries.
Conformal Imbeddings of the Complex Projective Plane and Self-Dual Connections.
Henrik Karstoft (1992)
Mathematica Scandinavica
Similarity:
Transitive conformal holonomy groups
Jesse Alt (2012)
Open Mathematics
Similarity:
For (M, [g]) a conformal manifold of signature (p, q) and dimension at least three, the conformal holonomy group Hol(M, [g]) ⊂ O(p + 1, q + 1) is an invariant induced by the canonical Cartan geometry of (M, [g]). We give a description of all possible connected conformal holonomy groups which act transitively on the Möbius sphere S p,q, the homogeneous model space for conformal structures of signature (p, q). The main part of this description is a list of all such groups which also act...
Spectral theory of invariant operators, sharp inequalities, and representation theory
Branson, Thomas
Similarity:
The paper represents the lectures given by the author at the 16th Winter School on Geometry and Physics, Srni, Czech Republic, January 13-20, 1996. He develops in an elegant manner the theory of conformal covariants and the theory of functional determinant which is canonically associated to an elliptic operator on a compact pseudo-Riemannian manifold. The presentation is excellently realized with a lot of details, examples and open problems.