Two geometric structures on a conformal 2-manifold are defined: Mobius structures, which provide a non-integrable version of the classical notion of a complex projective structure, and Einstein-Weyl structures, which have been extensively studied in higher dimensions. These structures are related and a classification of Einstein-Weyl structures on compact Riemann surfaces is given
. We study the Jones and Tod correspondence between selfdual conformal 4-manifolds with a conformal ...
We study relations between Weyl geometries and Codazzi structures (see [BGS96]) and investigate exam...
The non-Riemannian geometry of Weyl is an outgrowth of Levi- Civita’s concept of parallelism. It is ...
An AH (affine hypersurface) structure is a pair comprising a projective equivalence class of torsion...
Abstract: We explore the conformal geometric structures of a pair of second-order partial-differenti...
Riemannian and conformal geometry are classical topics of differential geometry. Even though both k...
AbstractAlmost Einstein manifolds are conformally Einstein up to a scale singularity, in general. Th...
Abstract. All local solutions of the two dimensional Einstein-Weyl equations are found, and related ...
We develop the properties of Weyl geometry, beginning with a review of the conformal properties of R...
summary:We prove that a connected Riemannian manifold admitting a pair of non-trivial Einstein-Weyl ...
Einstein–Weyl geometry is a triple (D,g,ω) where D is a symmetric connection, [g] is a conformal str...
We consider S"2 bundles P and P' of totally null planes of maximal dimension over a 4-dimension...
instein manifolds with positive scalar curvature and continuous isometries are known to have Einstei...
Special structures often arise naturally in Riemannian geometry. They are usually given by the exist...
Abstract: We discuss the twistor correspondence between path geometries in three dimensions with van...
. We study the Jones and Tod correspondence between selfdual conformal 4-manifolds with a conformal ...
We study relations between Weyl geometries and Codazzi structures (see [BGS96]) and investigate exam...
The non-Riemannian geometry of Weyl is an outgrowth of Levi- Civita’s concept of parallelism. It is ...
An AH (affine hypersurface) structure is a pair comprising a projective equivalence class of torsion...
Abstract: We explore the conformal geometric structures of a pair of second-order partial-differenti...
Riemannian and conformal geometry are classical topics of differential geometry. Even though both k...
AbstractAlmost Einstein manifolds are conformally Einstein up to a scale singularity, in general. Th...
Abstract. All local solutions of the two dimensional Einstein-Weyl equations are found, and related ...
We develop the properties of Weyl geometry, beginning with a review of the conformal properties of R...
summary:We prove that a connected Riemannian manifold admitting a pair of non-trivial Einstein-Weyl ...
Einstein–Weyl geometry is a triple (D,g,ω) where D is a symmetric connection, [g] is a conformal str...
We consider S"2 bundles P and P' of totally null planes of maximal dimension over a 4-dimension...
instein manifolds with positive scalar curvature and continuous isometries are known to have Einstei...
Special structures often arise naturally in Riemannian geometry. They are usually given by the exist...
Abstract: We discuss the twistor correspondence between path geometries in three dimensions with van...
. We study the Jones and Tod correspondence between selfdual conformal 4-manifolds with a conformal ...
We study relations between Weyl geometries and Codazzi structures (see [BGS96]) and investigate exam...
The non-Riemannian geometry of Weyl is an outgrowth of Levi- Civita’s concept of parallelism. It is ...