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| Titolo: |
Infinite-dimensional representations of 2-groups / / John C. Baez [and three others]
|
| Pubblicazione: | Providence, Rhode Island : , : American Mathematical Society, , 2011 |
| ©2011 | |
| Descrizione fisica: | 1 online resource (120 p.) |
| Disciplina: | 512/.482 |
| Soggetto topico: | Representations of groups |
| Categories (Mathematics) | |
| Soggetto genere / forma: | Electronic books. |
| Persona (resp. second.): | BaezJohn C. <1961-> |
| Note generali: | "September 2012, Volume 219, Number 1032 (end of volume)." |
| Nota di bibliografia: | Includes bibliographical references. |
| Nota di contenuto: | ""Contents""; ""Abstract""; ""Chapter 1. Introduction""; ""1.1. 2-Groups""; ""1.2. 2-Vector spaces""; ""1.3. Representations""; ""1.4. Applications""; ""1.5. Plan of the book""; ""Acknowledgments""; ""Chapter 2. Representations of 2-Groups""; ""2.1. From groups to 2-groups""; ""2.2. From group representations to 2-group representations""; ""Chapter 3. Measurable Categories""; ""3.1. From vector spaces to 2-vector spaces""; ""3.2. Categorical perspective on 2-vector spaces""; ""3.3. From 2-vector spaces to measurable categories""; ""Chapter 4. Representations on Measurable Categories"" |
| ""4.1. Main results""""4.2. Invertible morphisms and 2-morphisms in ""; ""4.3. Structure theorems""; ""4.4. Equivalence of representations and of intertwiners""; ""4.5. Operations on representations""; ""4.6. Reduction, retraction, and decomposition""; ""Chapter 5. Conclusion""; ""Appendix A. Tools from Measure Theory""; ""A.1. Lebesgue decomposition and Radon-Nikodym derivatives""; ""A.2. Geometric mean measure""; ""A.3. Measurable groups""; ""A.4. Measurable -spaces""; ""Bibliography"" | |
| Titolo autorizzato: | Infinite-dimensional representations of 2-groups ![]() |
| ISBN: | 0-8218-9116-2 |
| Formato: | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione: | Inglese |
| Record Nr.: | 9910480598103321 |
| Lo trovi qui: | Univ. Federico II |
| Opac: | Controlla la disponibilità qui |