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- World Scientific Publishing Company 2012; US$ 166.00
In this book we want to explore aspects of coherence in homological algebra, that already appear in the classical situation of abelian groups or abelian categories. Lattices of subobjects are shown to play an important role in the study of homological systems, from simple chain complexes to all the structures that give rise to spectral sequences. A... more...
- Cambridge University Press 1988; US$ 64.00
An introduction to the use of triangulated categories in the study of representations of finite-dimensional algebras. more...
- Cambridge University Press 2000; US$ 88.00
This book, first piblished in 2000, contains research on commutative ring theory and representation theory. more...
- World Scientific Publishing Company 1991; US$ 84.00
Quasitopoi generalize topoi, a concept of major importance in the theory of Categoreis, and its applications to Logic and Computer Science. In recent years, quasitopoi have become increasingly important in the diverse areas of Mathematics such as General Topology and Fuzzy Set Theory. These Lecture Notes are the first comprehensive introduction to... more...
- Springer 2014; US$ 149.00
Introducing the representation theory of groups and finite dimensional algebras, first studying basic non-commutative ring theory, this book covers the necessary background on elementary homological algebra and representations of groups up to block theory. It further discusses vertices, defect groups, Green and Brauer correspondences and Clifford theory.... more...
- Elsevier Science 2014; US$ 72.95
The first of its kind, this book presents a widely accessible exposition of topos theory, aimed at the philosopher-logician as well as the mathematician. It is suitable for individual study or use in class at the graduate level (it includes 500 exercises). It begins with a fully motivated introduction to category theory itself, moving always from the... more...
- Springer International Publishing 2014; US$ 89.99
This is a monograph that details the use of Siegel?s method and the classical results of homotopy groups of spheres and Lie groups to determine some Gottlieb groups of projective spaces or to give the lower bounds of their orders. Making use of the properties of Whitehead products, the authors also determine some Whitehead center groups of projective... more...