On graded primitive Leavitt path algebras

DOI10.1142/S0219498821501735zbMath1490.16069OpenAlexW3028372175MaRDI QIDQ5157923

Kulumani M. Rangaswamy

Publication date: 20 October 2021

Published in: Journal of Algebra and Its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0219498821501735

zbMATH Keywords

graded algebrasLeavitt path algebrasprime and primitive algebras

Mathematics Subject Classification ID

``Super (or ``skew) structure (16W55) Leavitt path algebras (16S88)

Related Items (2)

A Survey on the Ideal Structure of Leavitt Path Algebras ⋮ Graded irreducible representations of Leavitt path algebras: a new type and complete classification

Cites Work

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• The theory of prime ideals of Leavitt path algebras over arbitrary graphs.
• Leavitt path algebras are graded von Neumann regular rings.
• Weakly regular and self-injective Leavitt path algebras over arbitrary graphs.
• On graded irreducible representations of Leavitt path algebras.
• Regularity conditions for arbitrary Leavitt path algebras.
• On the primitivity of prime rings
• The graded Grothendieck group and the classification of Leavitt path algebras.
• Leavitt path algebras
• Uniqueness theorems and ideal structure for Leavitt path algebras
• Graded Rings and Graded Grothendieck Groups
• Towards a K-theoretic characterization of graded isomorphisms between Leavitt path algebras
• THE IDEALS OF AN IDEAL EXTENSION
• The Module Type of a Ring
• On prime nonprimitive von Neumann regular algebras
• On Generators of Two-Sided Ideals of Leavitt Path Algebras over Arbitrary Graphs
• Prime von Neumann Regular Rings and Primitive Group Algebras

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