After pointing out how ideals in a Leavitt path algebra L of a graph E behave like ideals in a commutative ring, we shall consider the question of factorizing an arbitrary ideal I as a product of finitely many special type of ideals such as the prime, irreducible and primary ideals.In this context, factorization of graded ideals seem to influence the factorization of non-graded ideals. Examples illustrate our conclusions.Universidad de Málaga. Campus de Excelencia Internacional Andalucía Tech
Using the E-algebraic branching systems, various graded irreducible representations of a Leavitt pat...
AbstractGiven a directed graph E we describe a method for constructing a Leavitt path algebra LR(E) ...
Este libro es un curso sobre álgebras de caminos de Leavitt que impartí en la Universidad de Monasti...
During the 2015 CIMPA Research School in Turkey on “Leavitt path algebras and graph C*-algebras”, As...
Let E be an arbitrary (countable) graph and let R be a unital commutative ring. We analyze the ideal...
We show that every graded ideal of a Leavitt path algebra is graded isomorphic to a Leavitt path alg...
Prüfer domains and subclasses of integral domains such as Dedekind domains admit characterizations b...
Leavitt path algebras can be regarded as the algebraic counterparts of the graph C∗-algebras, the de...
For any field K and directed graph E, we completely describe the elements of the Leavitt path algebr...
Kanuni, Muge/0000-0001-7436-039X; ESIN, SONGUL/0000-0002-1480-4566WOS: 000447946800001Let E be an ar...
Let E be a directed graph, K any field, and let L_K(E) denote the Leavitt path algebra of E with coe...
A ring has invariant basis number property (IBN) if any two bases of a finitely generated free modul...
We identify the largest ideals in Leavitt path algebras: the largest locally left/right artinian (wh...
Leavitt path algebras are a natural generalization of the Leavitt algebras, which are a class of alg...
© 2019, Hacettepe University. All rights reserved. In this article, basic ideals in a Leavitt path a...
Using the E-algebraic branching systems, various graded irreducible representations of a Leavitt pat...
AbstractGiven a directed graph E we describe a method for constructing a Leavitt path algebra LR(E) ...
Este libro es un curso sobre álgebras de caminos de Leavitt que impartí en la Universidad de Monasti...
During the 2015 CIMPA Research School in Turkey on “Leavitt path algebras and graph C*-algebras”, As...
Let E be an arbitrary (countable) graph and let R be a unital commutative ring. We analyze the ideal...
We show that every graded ideal of a Leavitt path algebra is graded isomorphic to a Leavitt path alg...
Prüfer domains and subclasses of integral domains such as Dedekind domains admit characterizations b...
Leavitt path algebras can be regarded as the algebraic counterparts of the graph C∗-algebras, the de...
For any field K and directed graph E, we completely describe the elements of the Leavitt path algebr...
Kanuni, Muge/0000-0001-7436-039X; ESIN, SONGUL/0000-0002-1480-4566WOS: 000447946800001Let E be an ar...
Let E be a directed graph, K any field, and let L_K(E) denote the Leavitt path algebra of E with coe...
A ring has invariant basis number property (IBN) if any two bases of a finitely generated free modul...
We identify the largest ideals in Leavitt path algebras: the largest locally left/right artinian (wh...
Leavitt path algebras are a natural generalization of the Leavitt algebras, which are a class of alg...
© 2019, Hacettepe University. All rights reserved. In this article, basic ideals in a Leavitt path a...
Using the E-algebraic branching systems, various graded irreducible representations of a Leavitt pat...
AbstractGiven a directed graph E we describe a method for constructing a Leavitt path algebra LR(E) ...
Este libro es un curso sobre álgebras de caminos de Leavitt que impartí en la Universidad de Monasti...