This volume collects papers on a number of talks given at our 1997 meetings
at Valenciennes in March, at Lyon in May, and at Leuven in September, and
the Wrodaw satellite meeting in connection with this latter one, and also
the continuation by Udo Simon et al. of the ADG-bibliography started in
Volume 8.
This text covers topics such as: contract metric R-harmonic manifolds; hypersurfaces in space forms with some constant curvature functions; manifolds of pseudodynamics; cubic forms generated by functions on projectively flat spaces; and distinguished submanifolds of a Sasakian manifold.
Author(s): F. Defever, L. Verstraelen, G. Zafindratafa
Edition: 1
Publisher: World Scientific Publishing Company
Year: 1999
Language: English
Pages: 245
City: Singapore
Front matter
Affine Bibliography 1998
Contact Metric R-Harmonic Manifolds
Curves And Surfaces Of Aw(k) Type
Local Classification of Centroaffine Tchebychev Surfaces with Constant Curvature Metric
Polar Hypersurfaces In Spheres
Hypersurfaces In Space Forms With Some Constant Curvature Functions
Some Relations Between A Submanifold And Its Focal Set
On the Lagrangian catenoid
New Types Of Riemannian Curvature Invariants And Their Applications
On Manifolds Of Pseudosymmetric Type
Three-dimensional conformally flat hypersurfaces
Hypersurfaces With Pseudosymmetric Weyl Tensor In Conformally Flat Manifolds
Least-squares geometrical fitting and minimising functions on submanifolds
Curvature of ruled surfaces and groups of Lorentzian motions
On The Problem Of Modified Theory Of Invariant Variation Problems Construction
A Curvature Inequality For Riemannian Submanifolds In A Semi–Riemannian Space Form
Cubic forms generated by functions on projectively flat spaces
Generating higher order Codazzi tensors by functions
Distinguished Submanifolds of a Sasakian Manifold
On The Curvature Of Left Invariant Locally Conformally Para-KÄHlerian Metrics
Examples of Weyl Geometries in Affine Differential Geometry
Remarks on Affine Variations on the Ellipsoid
Dirac's Equation, Schrodinger's Equation And The Geometry Of Surfaces
