Hammocks have been introduced bu Brenner in order to give a numerical criterion for a finite traslation quiver to be the Auslander-Reiten quiver of some representation-finite algebra.Ringel and Vossieck gave a combinatorial definition of hammocks,and determined the relationship between hammocks and representation of partially order sets(abbreviated to poset).An important role in studing representation theory of algebras in some combinatorial way is played by hammocks .In this note,we show a class of hammocks arising from the Auslander-Reiten quiver of representation-directed algebras,which generalize the result of reference[4]the National Education Commission and Natural Science Foundation of Fujian Provic
Translation quivers appear naturally in the representation theory of finite dimensional algebras; s...
The object of study of this thesis is a special class of quiver algebras called gentle algebras. To ...
Ringel CM. Tame algebras are wild. Algebra Colloquium. 1999;6(4):473-480.We consider the quivers K(n...
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at th...
this paper we consider the class of string algebras and deal with the corresponding problem. These a...
Let A be a finite-dimensional, basic, connected algebra over an algebraically closed field. Denote b...
Given an artin algebra Λ, it is usually rather difficult to determine the Auslander-Reiten quiver of...
This thesis consists of an introduction and five research articles about representation theory of al...
This carefully written textbook provides an accessible introduction to the representation theory of ...
Crawley-Boevey WW, Sauter J. On quiver Grassmannians and orbit closures for representation-finite al...
This textbook introduces the representation theory of algebras by focusing on two of its most import...
In this article we describe the Auslander-Reiten quiver for some posets with an involution, that we ...
The roots of representation theory go far back into the history of mathematics: the study of symmetr...
Much of the early work in the representation theory of algebras focused on two classes of algebras, ...
A quiver is a quadruple consisting of sets of vertices and sets of arrows with two maps which associ...
Translation quivers appear naturally in the representation theory of finite dimensional algebras; s...
The object of study of this thesis is a special class of quiver algebras called gentle algebras. To ...
Ringel CM. Tame algebras are wild. Algebra Colloquium. 1999;6(4):473-480.We consider the quivers K(n...
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at th...
this paper we consider the class of string algebras and deal with the corresponding problem. These a...
Let A be a finite-dimensional, basic, connected algebra over an algebraically closed field. Denote b...
Given an artin algebra Λ, it is usually rather difficult to determine the Auslander-Reiten quiver of...
This thesis consists of an introduction and five research articles about representation theory of al...
This carefully written textbook provides an accessible introduction to the representation theory of ...
Crawley-Boevey WW, Sauter J. On quiver Grassmannians and orbit closures for representation-finite al...
This textbook introduces the representation theory of algebras by focusing on two of its most import...
In this article we describe the Auslander-Reiten quiver for some posets with an involution, that we ...
The roots of representation theory go far back into the history of mathematics: the study of symmetr...
Much of the early work in the representation theory of algebras focused on two classes of algebras, ...
A quiver is a quadruple consisting of sets of vertices and sets of arrows with two maps which associ...
Translation quivers appear naturally in the representation theory of finite dimensional algebras; s...
The object of study of this thesis is a special class of quiver algebras called gentle algebras. To ...
Ringel CM. Tame algebras are wild. Algebra Colloquium. 1999;6(4):473-480.We consider the quivers K(n...