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61	ORIENTATION STATEMENT For use of this form, see AR[removed], chapter 301; the proponent agency is DCSPER SECTION I (This section is to be completed by the selectee upon completion of the processing orientation.) I hereby Add to Reading List Source URL: armypubs.army.mil Language: English - Date: 2014-07-31 12:00:53 Mathematics Aviation security Secondary Security Screening Selection Orientability Geometry Orientation Topology
62	Scratching the Surface of Topological Surfaces #74 of Gottschalk’s Gestalts A Series Illustrating Innovative Forms of the Organization & Exposition of Mathematics Add to Reading List Source URL: gottschalksgestalts.org Language: English - Date: 2005-01-23 22:27:28 Mathematics Surfaces Algebraic topology Topological graph theory Orientability Genus Euler characteristic Torus Triangulation Topology Geometry Geometric topology
63	Microsoft Word - DISPL.DOC Add to Reading List Source URL: www.jorgenrabol.dk Language: English - Date: 2009-12-29 07:38:15 Compass Cardinal direction Orientability Bird migration Orientation Geometry Topology
64	Finiteness of Classifying Spaces of Relative Diffeomorphism Groups of 3-Manifolds Allen Hatcher Darryl McCullough Department of Mathematics, Cornell University, Ithaca, NY 14853, USA Department of Mathematics, University Add to Reading List Source URL: www.math.cornell.edu Language: English - Date: 1998-01-12 12:52:48 Differential topology 3-manifolds Diffeomorphism Haken manifold Mapping class group Dehn twist Orientability Homotopy Classification of manifolds Topology Geometric topology Homeomorphisms
65	A Short Exposition of the Madsen-Weiss Theorem Allen Hatcher The theorem of Madsen and Weiss [MW] identifies the homology of mapping class groups of surfaces, in a stable dimension range, with the homology of a certain i Add to Reading List Source URL: www.math.cornell.edu Language: English - Date: 2014-02-12 10:55:42 Geometric topology Homotopy theory Mapping class group Diffeomorphism Orientability Manifold Thom space Homotopy group Homotopy Topology Differential topology Algebraic topology
66	homotopy sphere. The Poincar´ e conjecture asserts that S 3 is the only such manifold. (It seems that Poincar´ e himself did not explicitly formulate this as a conjecture.) As we shall see shortly, in the nonsimply-con Add to Reading List Source URL: www.math.cornell.edu Language: English - Date: 2004-05-08 13:52:01 Haken manifold Geometrization conjecture Dehn surgery Seifert fiber space Manifold Prime decomposition Allen Hatcher Orientability Topological manifold Topology 3-manifolds Geometric topology
67	The Classification Problem for 3-Manifolds Program from ca. 1980: 1. Canonical decomposition into simpler pieces. 2. Explicit classification of special types of pieces. 3. Generic pieces are hyperbolic manifolds. Add to Reading List Source URL: www.math.cornell.edu Language: English - Date: 2004-05-09 04:18:43 Haken manifold Seifert fiber space Prime decomposition Manifold decomposition Manifold Dehn surgery Topological manifold Orientability Geometrization conjecture Topology 3-manifolds Geometric topology
68	arXiv:math/0608367v3 [math.RA] 20 Aug[removed]CLUSTER ALGEBRAS AND TRIANGULATED SURFACES PART I: CLUSTER COMPLEXES SERGEY FOMIN, MICHAEL SHAPIRO, AND DYLAN THURSTON Abstract. We establish basic properties of cluster algebr Add to Reading List Source URL: arxiv.org Language: English - Date: 2008-02-02 02:59:07 Geometric topology Differential topology Surfaces Triangulation Cluster algebra Riemann surface Orientability Manifold Triangle Geometry Topology Space
69	Notes on Basic 3-Manifold Topology Allen Hatcher Chapter 1. Canonical Decomposition 1. Prime Decomposition. 2. Torus Decomposition. Add to Reading List Source URL: www.math.cornell.edu Language: English - Date: 2002-01-07 14:23:34 3-manifolds Prime decomposition Handle decomposition Manifold Connected sum Haken manifold Surgery theory Orientability Topological manifold Topology Geometric topology Differential topology
70	Appendix F: Checking Horizontal Orientations for Polarity Reversals and Channel Misnaming 1. Motivation While processing the horizontal orientations Add to Reading List Source URL: www.obsip.org Language: English - Date: 2014-05-02 11:01:51 Mathematics Orientability Orientation Geometry Topology

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