AbstractWe study serial coalgebras by means of their valued Gabriel quivers. In particular, Hom-computable and representation-directed serial coalgebras are characterized. The Auslander–Reiten quiver of a serial coalgebra is described. Finally, a version of Eisenbud–Griffith Theorem is proved, namely, every subcoalgebra of a prime, hereditary and strictly quasi-finite coalgebra is serial
AbstractA GR segment of an Artin algebra is a sequence of Gabriel–Roiter measures that is closed und...
This is an introduction to some aspects of Fomin-Zelevinsky's cluster algebras and their links with ...
The construction of the cotensor coalgebra for an "abelian monoidal" category M which is also cocomp...
AbstractWe study serial coalgebras by means of their valued Gabriel quivers. In particular, Hom-comp...
AbstractIn this paper we extend the theory of serial and uniserial finite dimensional algebras to co...
Given a basic K-coalgebra C, we study the left Gabriel-valued quiver (QC,dC) of C by means of irredu...
Abstract We introduce the quiver of a bicomodule over a cosemisimple coalgebra. Applying this to the...
AbstractLet C be a basic indecomposable hereditary K-coalgebra, where K is an arbitrary field. We in...
AbstractWe investigate the Auslander–Reiten quiver of a P1-hereditary artin algebra Λ by relating it...
Abstract. In this paper we show that the Taft algebra Tn2,m,λ is a product of nm−1 copies of Hopf al...
AbstractWe develop the theory of special biserial and string coalgebras and other concepts from the ...
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at th...
. We introduce a convenient category of combinatorial objects, known as cell-sets, on which we study...
noindent We have two goals in this paper. First, we investigate and construct cofree coalgebras over...
AbstractWe show that coalgebras whose lattice of right coideals is distributive are coproducts of co...
AbstractA GR segment of an Artin algebra is a sequence of Gabriel–Roiter measures that is closed und...
This is an introduction to some aspects of Fomin-Zelevinsky's cluster algebras and their links with ...
The construction of the cotensor coalgebra for an "abelian monoidal" category M which is also cocomp...
AbstractWe study serial coalgebras by means of their valued Gabriel quivers. In particular, Hom-comp...
AbstractIn this paper we extend the theory of serial and uniserial finite dimensional algebras to co...
Given a basic K-coalgebra C, we study the left Gabriel-valued quiver (QC,dC) of C by means of irredu...
Abstract We introduce the quiver of a bicomodule over a cosemisimple coalgebra. Applying this to the...
AbstractLet C be a basic indecomposable hereditary K-coalgebra, where K is an arbitrary field. We in...
AbstractWe investigate the Auslander–Reiten quiver of a P1-hereditary artin algebra Λ by relating it...
Abstract. In this paper we show that the Taft algebra Tn2,m,λ is a product of nm−1 copies of Hopf al...
AbstractWe develop the theory of special biserial and string coalgebras and other concepts from the ...
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at th...
. We introduce a convenient category of combinatorial objects, known as cell-sets, on which we study...
noindent We have two goals in this paper. First, we investigate and construct cofree coalgebras over...
AbstractWe show that coalgebras whose lattice of right coideals is distributive are coproducts of co...
AbstractA GR segment of an Artin algebra is a sequence of Gabriel–Roiter measures that is closed und...
This is an introduction to some aspects of Fomin-Zelevinsky's cluster algebras and their links with ...
The construction of the cotensor coalgebra for an "abelian monoidal" category M which is also cocomp...
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