Separable algebroids / [electronic resource] Barry Mitchell.

By: Mitchell, BarryMaterial type: TextTextSeries: Memoirs of the American Mathematical Society ; no. 333.Publication details: Providence, R.I., USA : American Mathematical Society, 1985Description: 1 online resource (iii, 96 p. : ill.)ISBN: 9781470407469 (online)Subject(s): Commutative rings | Algebroids | Monoids | Categories (Mathematics)Additional physical formats: Separable algebroids /DDC classification: 510 s | 512/.4 LOC classification: QA3 | .A57 no. 333 | QA251.3Online resources: Contents | Contents
Contents:
Introduction 1. $k$-categories 2. Module categories 3. The amenable completion 4. $fg$ projectives 5. Products and coproducts in $\operatorname {alg} k$ 6. The symbolic tensor product 7. The Morita theorems 8. The eight conditions on aigebroids 9. Tensoring the eight conditions 10. The elements of $B(k)$ 11. Transitivity of separability 12. Simple ringoids 13. Semisimple ringoids 14. Separable aigebroids over a field 15. Some commutative algebra 16. An equivalence of categories 17. Separable categories 18. Rees matrix semigroups 19. Separable monoid algebras 20. Examples of separable categories 21. Diagonal categories 22. Fibrations by groups 23. Restrictive separability sets 24. $Q$-separable categories
Item type: E-BOOKS
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Bibliography: p. 95-96.

Introduction 1. $k$-categories 2. Module categories 3. The amenable completion 4. $fg$ projectives 5. Products and coproducts in $\operatorname {alg} k$ 6. The symbolic tensor product 7. The Morita theorems 8. The eight conditions on aigebroids 9. Tensoring the eight conditions 10. The elements of $B(k)$ 11. Transitivity of separability 12. Simple ringoids 13. Semisimple ringoids 14. Separable aigebroids over a field 15. Some commutative algebra 16. An equivalence of categories 17. Separable categories 18. Rees matrix semigroups 19. Separable monoid algebras 20. Examples of separable categories 21. Diagonal categories 22. Fibrations by groups 23. Restrictive separability sets 24. $Q$-separable categories

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

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