Seminar: “Geometry&Physics@DFT” Location : Seminar room, DFT (IFIN-HH) (Seminar Homepage) (Indico Page) Date: Friday, October 9, 2015, 11:00 a.m. Title: Bubbling solutions of M-theory, polar G-manifolds and symmetric

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HARMONIC READING COURSE BRIAN COLLIER 1. Harmonic maps between Riemannian Manifolds 1.1. Basic Definitions. This section comes from [1], however we will try to do our computations globally first and then locally. Let (M,

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Detecting invariant manifolds as stationary Lagrangian coherent structures in autonomous dynamical systems Hiroshi Teramoto, George Haller, and Tamiki Komatsuzaki Citation: Chaos: An Interdisciplinary Journal of Nonlinea

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• Dynamical systems
• Mathematics
• Physics
• Mechanics
• Lagrangian coherent structure
• Invariant manifold
• Normally hyperbolic invariant manifold
• Manifold
• Hyperbolic equilibrium point
• Stable manifold
• Attractor
• Periodic point

arXiv:math/0612760v1 [math.GM] 26 DecGeometrical Theory on Combinatorial ¸ Manifolds Linfan¸ Mao

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INTRODUCTORY BUMPONOMICS: THE TOPOLOGY OF DEFORMATION SPACES OF HYPERBOLIC 3-MANIFOLDS RICHARD D. CANARY Abstract. We survey work on the topology of the space AH(M ) of all (marked) hyperbolic 3-manifolds homotopy equiva

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Some characterizations on submanifolds of Riemannian and Kaehlerian product manifolds Mehmet Gulbahar Siirt University, Faculty of Science and Art, Department of Mathematics, Siirt, TURKEY

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Oberseminar Analysis und Theoretische Physik Prof. Dr. Irina Markina, University of Bergen, Norway Sub-Riemannian geometry on infinite dimensional manifolds We start from the definition of an infinite-dimensional manifol

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JMLR: Workshop and Conference Proceedings vol 49:1–4, 2016 Open Problem: Kernel methods on manifolds and metric spaces What is the probability of a positive definite geodesic exponential kernel? Aasa Feragen

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Survey of Taubes’ “P SL(2, C) connections on 3-manifolds with L2 bounds on curvature” Laura Fredrickson January 8, 2015 Taubes’ paper “P SL(2, C) connections on 3-manifolds” is the first paper

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Extremal Laurent Polynomials and Fano manifolds Alessio Corti Imperial College London

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