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The Hall algebra and the composition monoid / Stefan Wolf. 2009
Content
Introduction
Preliminaries
Quivers, Path Algebras and Root Systems
Representations of Quivers
Reflection Functors
Dynkin and Extended Dynkin Quivers
Canonical Decomposition
Degenerations
Segre Classes
Ringel-Hall Algebra
Generic Composition Algebra
Generic Extension Monoid
Quiver Flags and Quiver Grassmannians
Main Theorems
Cyclic Quiver Case
Composition Monoid
Generalities
Partial Normal Form in Terms of Schur Roots
Extended Dynkin Case
Geometry of Quiver Flag Varieties
Basic Constructions
Grassmannians and Tangent Spaces
Geometry of Quiver Flags
Reflections on Quiver Flags
Reflections and Quiver Flags
Reflections and Hall Numbers
Dynkin Case
Extended Dynkin Case
Basic Results
Basis of PBW-Type
Example
Fitting Ideals
Tensor Algebras
Bibliography
Index
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