Geometric topology

Results: 795



#Item
381Phyla / Algebraic topology / Soul food / Geometric topology / Torus / Rib / Sculpture / Rail profile / Topology / Geometry / Surfaces

Computer Generation of Ribbed Sculptures James Hamlin and Carlo H. Séquin1 CS Division, University of California, Berkeley E-mail: [removed] Charles Perry’s monumental sculpture Solstice is analyzed and i

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Source URL: www.cs.berkeley.edu

Language: English - Date: 2010-11-22 14:40:34
382Surfaces / Geometric topology / Differential topology / Torus / Klein bottle / Orientability / Sphere / Area / Connected sum / Geometry / Topology / Mathematics

Volume 1I, Issue #1, Fall 2001 University of Manitoba Outreach Project Published by the Department of Mathematics What Shape Is This Planet? S. Kalajdzievski

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Source URL: net185.math.umanitoba.ca

Language: English - Date: 2002-08-16 09:48:50
383Abstract algebra / Trefoil knot / Knot / Prime knot / Chiral knot / Unknot / Four-in-hand knot / Invertible knot / Tricolorability / Knot theory / Topology / Geometric topology

Microsoft Word - G4G9_PAPER.doc

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Source URL: www.cs.berkeley.edu

Language: English - Date: 2010-04-12 12:57:23
384Algebraic topology / Differential topology / Torus / Fusion reactors / Homotopy / Klein bottle / Regular homotopy / Manifold / Tokamak / Topology / Geometric topology / Surfaces

Topological Tori as Abstract Art Carlo H. Séquin CS Division, University of California, Berkeley E-mail: [removed] Abstract Topologists have known for almost three decades that there are exactly four regula

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Source URL: www.cs.berkeley.edu

Language: English - Date: 2012-07-17 21:06:32
385Geometric topology / Möbius strip / Trefoil knot / Torus knot / Torus / Knot / Borromean rings / LSm / Crossing number / Knot theory / Topology / Mathematics

Splitting Tori, Knots, and Moebius Bands Carlo H. Séquin Computer Science Division, EECS Department University of California, Berkeley, CA[removed]E-mail: [removed]

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Source URL: www.cs.berkeley.edu

Language: English - Date: 2005-04-25 11:27:34
386Geometric topology / Surfaces / Geometric flow / 3-manifolds / Sphere theorem / Ricci flow / Sphere / Curvature / Mean curvature / Geometry / Topology / Differential geometry

THE FIELDS INSTITUTE DISTINGUISHED LECTURE SERIES SIMON BRENDLE Stanford University

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Source URL: www.fields.utoronto.ca

Language: English - Date: 2014-08-20 12:08:53
387Geometric topology / Riemann surfaces / Differential topology / Differential geometry / Hyperbolic geometry / Complex manifold / Mapping class group / Manifold / Diffeomorphism / Geometry / Topology / Space

An Introduction to Moduli Spaces of Riemann Surfaces Owen Gwillian Motivation Let’s write Sg for the genus-g closed oriented surface. If we cut out n open disks, we get a compact surface with boundary that we will deno

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Source URL: math.berkeley.edu

Language: English - Date: 2011-08-27 13:07:28
3883-manifolds / Geometric topology / Hyperbolic geometry / Riemannian manifolds / Differential topology / Hyperbolic manifold / Hyperbolic 3-manifold / Manifold / Grothendieck topology / Topology / Geometry / Space

INCREASING THE NUMBER OF FIBERED FACES OF ARITHMETIC HYPERBOLIC 3-MANIFOLDS arXiv:0712.3243v2 [math.GT] 16 Dec[removed]NATHAN M. DUNFIELD AND DINAKAR RAMAKRISHNAN

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Source URL: www.math.caltech.edu

Language: English - Date: 2009-07-01 17:56:31
389JSJ decomposition / Haken manifold / Geometrization conjecture / Virtually fibered conjecture / Virtually Haken conjecture / Manifold / Topological manifold / Orbifold / Graph manifold / Topology / 3-manifolds / Geometric topology

3-MANIFOLD GROUPS arXiv:1205.0202v3 [math.GT] 24 Apr 2013 MATTHIAS ASCHENBRENNER, STEFAN FRIEDL, AND HENRY WILTON Abstract. We summarize properties of 3-manifold groups, with a particular

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Source URL: arxiv.org

Language: English - Date: 2013-04-24 20:19:10
390Surfaces / Geometric topology / Differential topology / Torus / Klein bottle / Orientability / Sphere / Area / Connected sum / Geometry / Topology / Mathematics

Volume 1I, Issue #1, Fall 2001 University of Manitoba Outreach Project Published by the Department of Mathematics What Shape Is This Planet? S. Kalajdzievski

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Source URL: www.math.umanitoba.ca

Language: English - Date: 2002-08-16 09:48:50
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