内容

目次

Preface; Introduction; Part I. Modules: 1. Pp conditions; 2. Purity; 3.Pp pairs and definable subcategories; 4. Pp-types and pure-injectivity; 5.The Ziegler spectrum; 6. Rings of definable scalars; 7. m-dimension andwidth; 8. Examples; 9. Ideals in mod-R; A. Model theory; Part II. Functors:10. Finitely presented functors; 11. Serre subcategories and localisation;12. The Ziegler spectrum and injective functors; 13. Dimensions; 14. TheZariski spectrum and the sheaf of definable scalars; 15. Artin algebras; 16.Finitely accessible and presentable additive categories; 17. Spectra oftriangulated categories; B. Languages for definable categories; C. A modeltheory/functor category dictionary; Part III. Definable categories: 18.Definable categories and interpretation functors; D. Model theory of modules:an update; E. Glossary; Main examples; Bibliography; Index.