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#	Item
81	VI International Meeting on Lorentzian Geometry Granada (Spain), September 6-9, 2011 GELOGRA 2011 Minicourse: On the isometry group of Lorentz manifolds. Paolo Piccione Univ. Sao Paulo, Brasil Add to Reading List Source URL: gigda.ugr.es - Date: 2011-10-21 04:10:12
82	Topological rigidity for non-aspherical manifolds by M. Kreck and W. L¨uck July 11, 2006 Abstract The Borel Conjecture predicts that closed aspherical manifolds are Add to Reading List Source URL: 131.220.77.52 - Date: 2011-03-02 09:33:07
83	´ COMPLEXES MANIFOLDS AND POINCARE JAMES F. DAVIS AND NANSEN PETROSYAN Abstract. This article contains extended notes of the lectures presented by the first author during the conference ”Geometry, Topology and Their I Add to Reading List Source URL: www.personal.soton.ac.uk - Date: 2015-12-01 07:32:02
84	9. PROBLEM SET FOR “DIFFERENTIAL GEOMETRY II” AKA “ANALYSIS AND GEOMETRY ON MANIFOLDS” WINTER TERMV Problem 26. Let M be a manifold and ω ∈ 1 (M ). Let a, b ∈ R, a < b, and Add to Reading List Source URL: carsten.codimi.de - Date: 2013-09-23 06:51:00
85	10. PROBLEM SET FOR “DIFFERENTIAL GEOMETRY II” AKA “ANALYSIS AND GEOMETRY ON MANIFOLDS” WINTER TERMProblem 29. For the covariant derivative ∇ : X(M ) × X(M ) → X(M ) defined for a submanifold M of R Add to Reading List Source URL: carsten.codimi.de - Date: 2013-09-23 06:51:00
86	753 Documenta Math. On Homological Stability for Configuration Spaces on Closed Background Manifolds Add to Reading List Source URL: www.math.uiuc.edu - Date: 2015-08-15 09:27:55
87	Harmonic fields on mixed Riemannian-Lorentzian manifolds Thomas H. Otway Yeshiva University, New York, USA Add to Reading List Source URL: xtsunxet.usc.es - Date: 2007-03-09 06:01:35
88	Spacelike surfaces with positive definite second fundamental form in 3-dimensional Lorentzian manifolds Alfonso Romero Departamento de Geometr´ıa y Topolog´ıa Universidad de Granada Add to Reading List Source URL: xtsunxet.usc.es - Date: 2007-03-09 06:05:24
89	Equidistribution of Eisenstein Series for Convex Co-compact Hyperbolic Manifolds Colin Guillarmou and Fr´ed´eric Naud The quantum ergodic theorem, due to Schnirelman [4], Colin de Verdi`ere [1] and Zelditch [5], says t Add to Reading List Source URL: fredericnaud.perso.sfr.fr - Date: 2016-01-14 05:01:45
90	Wave Equations on Lorentzian Manifolds and Quantization Add to Reading List Source URL: xtsunxet.usc.es - Date: 2007-03-09 06:06:24

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