Enriched Infinity Operads
In this dissertation we define an analogue, in the setting of infinity categories, of the classical notion of an enriched operad. We introduce six different models of enriched infinity operads. In particular, we generalize the operator category approach of Clark Barwick to the enriched setting as we...
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ndltd-uni-osnabrueck.de-oai-repositorium.ub.uni-osnabrueck.de-urn-nbn-de-gbv-700-20161209152062020-10-28T17:22:23Z Enriched Infinity Operads Angereicherte Unendlich-Operaden Chu, Hongyi Prof. Dr. Markus Spitzweck Prof. Benoit Fresse Infinity operads Enrichment Topology Category Theory 31.61 - Algebraische Topologie 55-02 - Research exposition ddc:510 In this dissertation we define an analogue, in the setting of infinity categories, of the classical notion of an enriched operad. We introduce six different models of enriched infinity operads. In particular, we generalize the operator category approach of Clark Barwick to the enriched setting as well as Moerdijk-Weiss' notion of dendroidal sets. The main part of the thesis consists of the comparison between different approaches to enriched operads. 2016-12-09 doc-type:doctoralThesis https://repositorium.ub.uni-osnabrueck.de/handle/urn:nbn:de:gbv:700-2016120915206 eng Namensnennung 3.0 Unported http://creativecommons.org/licenses/by/3.0/ application/zip application/pdf |
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language |
English |
format |
Doctoral Thesis |
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topic |
Infinity operads Enrichment Topology Category Theory 31.61 - Algebraische Topologie 55-02 - Research exposition ddc:510 |
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Infinity operads Enrichment Topology Category Theory 31.61 - Algebraische Topologie 55-02 - Research exposition ddc:510 Chu, Hongyi Enriched Infinity Operads |
description |
In this dissertation we define an analogue, in the setting of infinity categories, of the classical notion of an enriched operad. We introduce six different models of enriched infinity operads. In particular, we generalize the operator category approach of Clark Barwick to the enriched setting as well as Moerdijk-Weiss' notion of dendroidal sets. The main part of the thesis consists of the comparison between different approaches to enriched operads. |
author2 |
Prof. Dr. Markus Spitzweck |
author_facet |
Prof. Dr. Markus Spitzweck Chu, Hongyi |
author |
Chu, Hongyi |
author_sort |
Chu, Hongyi |
title |
Enriched Infinity Operads |
title_short |
Enriched Infinity Operads |
title_full |
Enriched Infinity Operads |
title_fullStr |
Enriched Infinity Operads |
title_full_unstemmed |
Enriched Infinity Operads |
title_sort |
enriched infinity operads |
publishDate |
2016 |
url |
https://repositorium.ub.uni-osnabrueck.de/handle/urn:nbn:de:gbv:700-2016120915206 |
work_keys_str_mv |
AT chuhongyi enrichedinfinityoperads AT chuhongyi angereicherteunendlichoperaden |
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1719354058941136896 |