Differential Geometry [electronic resource] : Proceedings of the 3rd International Symposium, held at Peñiscola, Spain, June 5–12, 1988 / edited by Francisco J. Carreras, Olga Gil-Medrano, Antonio M. Naveira.
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Current library | Home library | Call number | Materials specified | URL | Status | Date due | Barcode |
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IMSc Library | IMSc Library | Link to resource | Available | EBK1468 |
Smooth toral actions on principal bundles and characteristic classes -- Integrable forms on iterated loop spaces and higher dimensional non abelian de Rham theory -- Métriques d'Einstein-Kähler -- Spherical finite type submanifolds.Applications -- Representing the super Virasoro algebra by meromorphic vectorfields on the graded Riemann sphere -- Algebraic characterizations by means of the curvature in contact geometry -- Some results on the normal subgroups of Diff? (X×?+, rel X×[0]) -- On volume elements on a non-compact manifold -- On codimension-one foliations -- Une application des algebres de Clifford -- Möbius geometry VI. characterization of the homogeneous tori -- Hypersurfaces of constant mean curvature -- Compactification and completion of Yang-Mills moduli spaces -- Rapid decay of eigenfunctions -- Differential invariants on the bundles of g-structures -- The eta invariant of even order operators -- Curvature of contact Riemannian three-manifolds with critical metrics -- On a linearizability condition for a three-web on a two-dimensional manifold -- Submanifolds with Euclidean complements -- Graded derivations of the algebra of differential forms associated with a connection -- Generalized symplectomorphisms -- Asymptotic behavior of the Yang-Mills gradient flow -- Some global properties of closed space curves -- Metrics of constant curvature on a sphere with two conical singularities.
This volume of proceedings contains selected and refereed articles - both surveys and original research articles - on geometric structures, global analysis, differential operators on manifolds, cohomology theories and other topics in differential geometry.
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