Global Differential Geometry and Global Analysis: Proceedings of a Conference held in Berlin, 15-20 June, 1990 (Lecture Notes in Mathematics): 1481 - Softcover

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All papers appearing in this volume are original research articles and have not been published elsewhere. They meet the requirements that are necessary for publication in a good quality primary journal. E. Belchev, S. Hineva: On the minimal hypersurfaces of a locally symmetric manifold. -N. Blasic, N. Bokan, P. Gilkey: The spectral geometry of the Laplacian and the conformal Laplacian for manifolds with boundary. -J. Bolton, W. M. Oxbury, L. Vrancken, L. M. Woodward: Minimal immersions of RP2 into CPn. -W. Cieslak, A. Miernowski, W. Mozgawa: Isoptics of a strictly convex curve. -F. Dillen, L. Vrancken: Generalized Cayley surfaces. -A. Ferrandez, O. J. Garay, P. Lucas: On a certain class of conformally flat Euclidean hypersurfaces. -P. Gauduchon: Self-dual manifolds with non-negative Ricci operator. -B. Hajduk: On the obstruction group toexistence of Riemannian metrics of positive scalar curvature. -U. Hammenstaedt: Compact manifolds with 1/4-pinched negative curvature. -J. Jost, Xiaowei Peng: The geometry of moduli spaces of stable vector bundles over Riemannian surfaces. - O. Kowalski, F. Tricerri: A canonical connection for locally homogeneous Riemannian manifolds. -M. Kozlowski: Some improper affine spheres in A3. -R. Kusner: A maximum principle at infinity and the topology of complete embedded surfaces with constant mean curvature. -Anmin Li: Affine completeness and Euclidean completeness. -U. Lumiste: On submanifolds with parallel higher order fundamental form in Euclidean spaces. -A. Martinez, F. Milan: Convex affine surfaces with constant affine mean curvature. -M. Min-Oo, E. A. Ruh, P. Tondeur: Transversal curvature and tautness for Riemannian foliations. -S. Montiel, A. Ros: Schroedinger operators associated to a holomorphic map. -D. Motreanu: Generic existence of Morse functions on infinite dimensional Riemannian manifolds and applications. -B. Opozda: Some extensions of Radon's theorem.

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