New Developments in Differential Geometry

Inhaltsverzeichnis

• Hypercomplex Structures on Quaternionic Manifolds.
• Time Inversion in Physics.
• Non Commutative Geometry of GLp-Bundles.
• Totally Umbilical Degenerate Monge Hypersurfaces of R42.
• The Left Exactness of the Smooth Left Puppe Sequence.
• A Linear Connection Associated with Any Second Order Differential Equation Field.
• Geometry of Geodesic Tubes on Sasakian Manifolds.
• Classification of Differential (n-l)-forms on an n-dimensional Manifold with Boundary.
• Natural Relations between Connections in 2-fibred Manifolds.
• Connections on Higher Order Frame Bundles.
• The Differential Geometry of Cosserat Media.
• The Parametric-Manifold Approach to Canonical Gravity.
• Admissible Operations and Product Preserving Functors.
• Curvature Properties of Para Kähler Manifolds.
• Four Dimensional Osserman Lorentzian Manifolds.
• The Eta Invariant and the Equivariant Spin Bordism of Spherical Space form 2 Groups.
• On Locally Conformal Kähler Structures.
• Torsion-Free Connections on Higher Order Frame Bundles.
• The Trace Decomposition of Tensors of Type (1,2) and (1,3).
• Higher-Order Constrained Systems on Fibred Manifolds: An Exterior Differential Systems Approach.
• The Method of Separation of Variables for Laplace-Beltrami Equation in Semi-Riemannian Geometry.
• A Geometrical Approach to Classical Field Theories: A Constraint Algorithm for Singular Theories.
• Noether Type Theorems in Higher Order Analytical Mechanics.
• The Electromagnetic Field in the Higher Order Relativistic Geometrical Optics.
• On a Riemannian Approach to the Order ? Relative Entropy.
• A Differential Equation Related with Some General Connections.
• On Quasi Connections on Fibred Manifolds.
• Diffeomorphism Groups of a Manifold with Boundary.
• Separability of Time-Dependent Second-Order Equations.
• The Field Equations ofGeneralized Conformally Flat Spaces of Metric gµv (x,?,?)=e2?(x, ?, ?)?µv.
• Symmetries of Sprays and Admissible Lagrangians.
• Curvature of Submanifolds in Points Finsler Spaces.
• Special Vector Fields on a Compact Riemannian Manifold.
• Magnetic Dynamical Systems.
• Totally Geodesic Orbits in Homogeneous Spaces.
• Parallel and Transnormal Curves on Surfaces.