Grothendieck construction of bipermutative-indexed categories [electronic resource] / Donald Yau.
"The Grothendieck construction provides an explicit link between indexed categories and opfibrations. It is a fundamental concept in category theory and related fields with far reaching applications. Bipermutative categories are categorifications of rings. They play a central role in algebraic K-the...
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Language: | English |
Published: |
Boca Raton :
CRC Press,
2024.
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Edition: | First edition. |
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Online Access: | |
Format: | Electronic eBook |
Contents:
- Preliminaries on enriched categories and 2-categories
- Symmetric bimonoidal and bipermutative categories
- Enriched multicategories and multiequivalences
- Pseudo symmetry
- Enriched multicateogires of indexed categories
- The Grothendieck construction is a pseudo symmetric cat-multifunctor
- PErmutative opfibrations from bipermutative-indexed categories
- The Grothendieck construction is a cat-multiequivalence
- The cat-multifunctor A
- Inverse K-theory is a pseudo syymetric cat-multifunctor.