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SUMMARY:Ayse Borat (Bursa Technical University)
DTSTART:20211220T143000Z
DTEND:20211220T153000Z
DTSTAMP:20260422T135929Z
UID:BilTop/31
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/BilTop/31/">
 Simplicial analogues of homotopic distance</a>\nby Ayse Borat (Bursa Techn
 ical University) as part of Bilkent Topology Seminar\n\nLecture held in SB
 -Z11.\n\nAbstract\nHomotopic distance as introduced by Macias-Virgos and M
 osquera-Lois in [2]\ncan be realised as a generalisation of topological co
 mplexity (TC) and Lusternik\nSchnirelmann category (cat). In this talk\, w
 e will introduce a simplicial analogue of\nhomotopic distance (in the sens
 e of Ortiz\, Lara\, Gonzalez and Borat as in [3]) and\nshow that it has a 
 relation with simplicial complexity (as defined in [1]). We will\nalso tak
 e a glance at contiguity distance - another simplicial analogue of homotop
 ic\ndistance - as introduced in [2] and improved in [4].\nReferences\n\n[1
 ] J. Gonzalez\, Simplicial Complexity: Piecewise Linear Motion Planning in
  Robotics\, New\nYork Journal of Mathematics 24 (2018)\, 279-292.\n[2] E. 
 Macias-Virgos\, D. Mosquera-Lois\, Homotopic Distance between Maps\, Mathe
 matical\nProceedings of the Cambridge Philosophical Society (2021)\, 1-21.
 \n[3] C. Ortiz\, A. Lara\, J. Gonzalez\, A. Borat\, A randomized greedy al
 gorithm for piecewise linear\nmotion planning\, Mathematics\, Vol 9\, Issu
 e 19 (2021).\n[4] A. Borat\, M. Pamuk\, T. Vergili\, Contiguity Distance b
 etween Simplicial Maps\, submitted\,\n2020. ArXiv: 2012.10627.\n
LOCATION:https://researchseminars.org/talk/BilTop/31/
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