A leading expert presents a unified concept of slenderness in Abelian categories, with numerous open problems and exercises.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Radoslav Dimitric was the first to give a complete characterization of slender objects in the general setting of Abelian categories. His research has mostly been concerned with algebra and how it relates to topology and set theory, but his research also includes the history of mathematics, mathematics education and financial engineering.
Inhaltsangabe
Introduction 1. Topological rings and modules and their completions 2. Inverse limits 3. The idea of slenderness 4. Objects of type ¿ / \coprod 5. Concrete examples. Slender rings 6. More examples of slender objects Appendix. Ordered sets and measurable cardinals References Notation index Name Index Subject index.
Introduction 1. Topological rings and modules and their completions 2. Inverse limits 3. The idea of slenderness 4. Objects of type ¿ / \coprod 5. Concrete examples. Slender rings 6. More examples of slender objects Appendix. Ordered sets and measurable cardinals References Notation index Name Index Subject index.
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