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SUMMARY:Sonia Mahmoudi (Tohoku University)
DTSTART:20210507T050000Z
DTEND:20210507T053000Z
DTSTAMP:20260423T024450Z
UID:APATG/23
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/APATG/23/">A
  topological introduction to define\, construct and classify a class of we
 aves</a>\nby Sonia Mahmoudi (Tohoku University) as part of Asia Pacific Se
 minar on Applied Topology and Geometry\n\n\nAbstract\nFrom innovative wove
 n artificial muscles to garments made from traditional woven fabrics\, wea
 vings are historically well-known structures. Research on this subject is 
 still very active in materials science\, but it is very recent in mathemat
 ics. The study of weavings as new mathematical objects is very interesting
  in itself but also as an interdisciplinary project\, with the aim of bett
 er understanding their geometric and topological structure\, often associa
 ted with physical properties. This talk attempts to introduce weavings fro
 m a point of view of low dimensional topology. First\, a formal definition
  of Euclidean and hyperbolic weavings will be stated\, as well as a constr
 uction method based on the transformation of periodic uniform tilings. Nex
 t\, an idea of classification for alternating structures will be discussed
 \, extending some classical results of knot theory such as the bracket pol
 ynomial and Tait's conjectures.\n
LOCATION:https://researchseminars.org/talk/APATG/23/
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