This volume provides an elementary yet comprehensive introduction to representations of partially ordered sets and bimodule matrix problems, and their use in representation theory of algebras. It includes a discussion of representation types of algebras and partially ordered sets. Various characterizations of representation-finite and representation-tame partially ordered sets are offered and a description of their indecomposable representations is given. Auslander-Reiten theory is demonstrated together with a computer ...
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This volume provides an elementary yet comprehensive introduction to representations of partially ordered sets and bimodule matrix problems, and their use in representation theory of algebras. It includes a discussion of representation types of algebras and partially ordered sets. Various characterizations of representation-finite and representation-tame partially ordered sets are offered and a description of their indecomposable representations is given. Auslander-Reiten theory is demonstrated together with a computer accessible algorithm for determining in decomposable representations and the Auslander-Reiten quiver of any representation-finite partially ordered set.
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Add this copy of Linear Representations of Partially Ordered Sets and to cart. $156.95, good condition, Sold by Salish Sea Books rated 5.0 out of 5 stars, ships from Bellingham, WA, UNITED STATES, published 1993 by Gordon and Breach Science Publishers.
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Seller's Description:
Good; Hardcover; Covers are still glossy with a few moderate handling-marks; Unblemished textblock edges; Foxing inside each cover and to the opposite endpaper; Text pages are all clean and unmarked; The binding is excellent with a straight spine; This book will be shipped in a sturdy cardboard box with foam padding; Medium Format (8.5"-9.75" tall); Blue and tan covers with title in tan lettering; 1993, Gordon and Breach Science Publishers; 499 pages; "Linear Representations of Partially Ordered Sets and Vector Space Categories (Algebra, Logic, and Applications Vol 4), " by Daniel Simson.
