dc.date.accessioned | 2016-12-27T21:51:28Z | |
dc.date.accessioned | 2018-06-13T23:06:55Z | |
dc.date.available | 2016-12-27T21:51:28Z | |
dc.date.available | 2018-06-13T23:06:55Z | |
dc.date.created | 2016-12-27T21:51:28Z | |
dc.identifier | 978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
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dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7
978-981-270-593-8 | |
dc.identifier | 981-270-593-7 | |
dc.identifier | http://hdl.handle.net/10533/165874 | |
dc.identifier | 1050302 | |
dc.identifier.uri | http://repositorioslatinoamericanos.uchile.cl/handle/2250/1544676 | |
dc.description.abstract | In this paper we define the p-adic framed braid group F?,n, arising as the inverse limit of the modular framed braids. An element in F?,n can be interpreted geometrically as an infinite framed cabling. F?,n contains the classical framed braid group as a dense subgroup. This leads to a set of topological generators for F?,n and to approximations for the p-adic framed braids. We also construct a p-adic Yokonuma-Hecke algebra Y?,n(u) as the inverse limit of the classical Yokonuma-Hecke algebras. These are quotients of the modular framed braid groups over a quadratic relation. Finally, we construct on this new algebra a p-adic linear trace that supports the Markov property. Paper presented at the 1017 AMS Meeting. | |
dc.language | eng | |
dc.publisher | IMPERIAL COLLEGE PRESS | |
dc.relation | SERIES ON KNOTS AND EVERYTHING | |
dc.relation | http://www.worldscientific.com/worldscibooks/10.1142/6406 | |
dc.relation | info:eu-repo/grantAgreement/Fondecyt/1050302 | |
dc.relation | info:eu-repo/semantics/dataset/hdl.handle.net/10533/93479 | |
dc.relation | instname: Conicyt | |
dc.relation | reponame: Repositorio Digital RI2.0 | |
dc.relation | instname: Conicyt | |
dc.relation | reponame: Repositorio Digital RI 2.0 | |
dc.rights | info:eu-repo/semantics/openAccess | |
dc.title | P-ADIC FRAMED BRAIDS AND P-ADIC MARKOV TRACES | |
dc.type | Capitulo de libro | |