Locally connected space

Results: 24



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11Saddles and Barrier in Landscapes of Generalized Search Operators Christoph Flamm a, Ivo L. Hofacker b, B¨arbel M. R. Stadler b, and Peter F. Stadler c,a,d a Department

Saddles and Barrier in Landscapes of Generalized Search Operators Christoph Flamm a, Ivo L. Hofacker b, B¨arbel M. R. Stadler b, and Peter F. Stadler c,a,d a Department

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Source URL: www.tbi.univie.ac.at

Language: English - Date: 2007-08-22 06:13:16
12GENERALIZED TOPOLOGIES: HYPERGRAPHS, CHEMICAL REACTIONS, AND BIOLOGICAL EVOLUTION Christoph Flamm1 , B¨arbel M. R. Stadler2 , and Peter F. Stadler1−6 1 Inst.

GENERALIZED TOPOLOGIES: HYPERGRAPHS, CHEMICAL REACTIONS, AND BIOLOGICAL EVOLUTION Christoph Flamm1 , B¨arbel M. R. Stadler2 , and Peter F. Stadler1−6 1 Inst.

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Source URL: www.tbi.univie.ac.at

Language: English - Date: 2012-08-06 10:32:39
13Limits of polyhedra in Gromov-Hausdor Space S. C. Ferry SUNY at Binghamton November 20, 1995 Abstract. The main theorem of this paper is that compact metric spaces which are locally n-connected and which have cohomologi

Limits of polyhedra in Gromov-Hausdor Space S. C. Ferry SUNY at Binghamton November 20, 1995 Abstract. The main theorem of this paper is that compact metric spaces which are locally n-connected and which have cohomologi

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Source URL: math.rutgers.edu

Language: English - Date: 2014-02-26 15:52:39
14U V k -MAPPINGS ON HOMOLOGY MANIFOLDS J. BRYANT, S. FERRY, AND W. MIO 1. Introduction A deformation theorem of Bestvina and Walsh [2] states that, below middle and adjacent dimensions, a (k + 1)-connected mapping of a co

U V k -MAPPINGS ON HOMOLOGY MANIFOLDS J. BRYANT, S. FERRY, AND W. MIO 1. Introduction A deformation theorem of Bestvina and Walsh [2] states that, below middle and adjacent dimensions, a (k + 1)-connected mapping of a co

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Source URL: math.rutgers.edu

Language: English - Date: 2014-02-26 15:52:51
15Connectors and generalized connectedness Victor Porton 77711, Metzada[removed], Ashdod, Israel Abstract I define connectors and generalized connectedness which generalizes topological connectedness, path connectedness, con

Connectors and generalized connectedness Victor Porton 77711, Metzada[removed], Ashdod, Israel Abstract I define connectors and generalized connectedness which generalizes topological connectedness, path connectedness, con

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Source URL: www.mathematics21.org

Language: English - Date: 2013-11-08 07:27:37
161  Geometry of Locally Finite Spaces Presentation of the monograph V. Kovalevsky, Berlin Abstract

1 Geometry of Locally Finite Spaces Presentation of the monograph V. Kovalevsky, Berlin Abstract

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Source URL: www.geometry.kovalevsky.de

Language: English - Date: 2011-10-10 12:04:47
17COHERENCE, LOCAL QUASICONVEXITY, AND THE PERIMETER OF 2-COMPLEXES JONATHAN P. MCCAMMOND 1 AND DANIEL T. WISE 2

COHERENCE, LOCAL QUASICONVEXITY, AND THE PERIMETER OF 2-COMPLEXES JONATHAN P. MCCAMMOND 1 AND DANIEL T. WISE 2

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Source URL: www.math.ucsb.edu

Language: English - Date: 2005-02-09 16:22:30
18ON PRIME ENDS AND LOCAL CONNECTIVITY  arXiv:math/0309022v6 [math.GN] 19 Feb 2014

ON PRIME ENDS AND LOCAL CONNECTIVITY arXiv:math/0309022v6 [math.GN] 19 Feb 2014

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Source URL: arxiv.org

Language: English - Date: 2014-02-20 05:56:19
19THREE DIMES OF TOPOLOGY  A. Candel

THREE DIMES OF TOPOLOGY A. Candel

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Source URL: www.csun.edu

Language: English - Date: 2003-10-14 15:52:41
20Computational Topology (Jeff Erickson)  The Jordan Polygon Theorem

Computational Topology (Jeff Erickson) The Jordan Polygon Theorem

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Source URL: www.cs.uiuc.edu

Language: English - Date: 2009-09-09 23:10:59