Topological space

Results: 638



#Item
1SUBSPACES OF PSEUDORADIAL SPACES  Martin Sleziak Abstract. We prove that every topological space (T0 -space, T1 -space) can be embedded in a pseudoradial space (in a pseudoradial T0 -space, T1 -space). This

SUBSPACES OF PSEUDORADIAL SPACES Martin Sleziak Abstract. We prove that every topological space (T0 -space, T1 -space) can be embedded in a pseudoradial space (in a pseudoradial T0 -space, T1 -space). This

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Source URL: thales.doa.fmph.uniba.sk

Language: English - Date: 2003-05-21 08:37:46
    2The étale fundamental group Wouter Zomervrucht, December 9, Topology Let X be a connected topological space. Let x ∈ X be a point. An important invariant of ( X, x ) is the (topological) fundamental group

    The étale fundamental group Wouter Zomervrucht, December 9, Topology Let X be a connected topological space. Let x ∈ X be a point. An important invariant of ( X, x ) is the (topological) fundamental group

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    Source URL: pub.math.leidenuniv.nl

    - Date: 2016-10-16 15:22:21
      3TOPOLOGICAL CRYSTALS JOHN C. BAEZ Abstract. Sunada’s work on topological crystallography emphasizes the role of the ‘maximal abelian cover’ of a graph X. This is a covering space of X for which the group of deck tr

      TOPOLOGICAL CRYSTALS JOHN C. BAEZ Abstract. Sunada’s work on topological crystallography emphasizes the role of the ‘maximal abelian cover’ of a graph X. This is a covering space of X for which the group of deck tr

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      Source URL: math.ucr.edu

      - Date: 2016-08-28 22:10:34
        4161  Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

        161 Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

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        Source URL: www.math.uiuc.edu

        Language: English - Date: 2006-06-27 16:28:49
        5161  Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

        161 Documenta Math. Sobolev Spaces on Lie Manifolds and Regularity for Polyhedral Domains

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        Source URL: documenta.sagemath.org

        Language: English - Date: 2006-06-27 16:28:49
        6MSM3P22/MSM4P22 Further Complex Variable Theory & General Topology Solutions to Problem sheet 3 Jos´e A. Ca˜ nizo March 2013

        MSM3P22/MSM4P22 Further Complex Variable Theory & General Topology Solutions to Problem sheet 3 Jos´e A. Ca˜ nizo March 2013

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        Source URL: canizo.org

        Language: English - Date: 2015-01-23 17:42:05
        7Zariski structures and noncommutative geometry B. Zilber University of Oxford http://www.people.maths.ox.ac.uk/ ∼zilber: Zariki Geometries (forthcoming book); A class of quantum Zariski geometries;

        Zariski structures and noncommutative geometry B. Zilber University of Oxford http://www.people.maths.ox.ac.uk/ ∼zilber: Zariki Geometries (forthcoming book); A class of quantum Zariski geometries;

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        Source URL: people.maths.ox.ac.uk

        Language: English - Date: 2008-06-24 12:14:32
        8MSM3P22/MSM4P22 Further Complex Variable Theory & General Topology Additional task for 4th year students Jos´e A. Ca˜ nizo November 9, 2012

        MSM3P22/MSM4P22 Further Complex Variable Theory & General Topology Additional task for 4th year students Jos´e A. Ca˜ nizo November 9, 2012

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        Source URL: canizo.org

        Language: English - Date: 2015-01-23 17:42:21
        9arXiv:1505.06764v2 [math.DG] 9 NovFinite topology minimal surfaces in homogeneous three-manifolds William H. Meeks III∗

        arXiv:1505.06764v2 [math.DG] 9 NovFinite topology minimal surfaces in homogeneous three-manifolds William H. Meeks III∗

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        Source URL: arxiv.org

        Language: English - Date: 2015-11-09 22:34:21
        10Microsoft Word - IJIMA03-02.docx

        Microsoft Word - IJIMA03-02.docx

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        Source URL: www.foibg.com

        Language: English - Date: 2015-02-02 08:39:30