Quasi-Baer \(* \)-ring characterization of Leavitt path algebras
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Publication:6610189
DOI10.1134/s0037446624030145MaRDI QIDQ6610189
Morteza Ahmadi, Ahmad Moussavi
Publication date: 25 September 2024
Published in: Siberian Mathematical Journal (Search for Journal in Brave)
graded ringLeavitt path algebraquasi-Baer ringcorner skew Laurent polynomial ringquasi-Baer \(* \)-ring
Structure and classification for modules, bimodules and ideals (except as in 16Gxx), direct sum decomposition and cancellation in associative algebras) (16D70) General theory of (C^*)-algebras (46L05) Leavitt path algebras (16S88)
Cites Work
- Unnamed Item
- \(*\)-regular Leavitt path algebras of arbitrary graphs.
- Leavitt path algebras are graded von Neumann regular rings.
- Algebras of quotients of path algebras.
- Regularity conditions for arbitrary Leavitt path algebras.
- Fractional skew monoid rings.
- Leavitt path algebras
- Nonstable \(K\)-theory for graph algebras.
- Baer and Baer \(\ast\)-ring characterizations of Leavitt path algebras
- \(K\)-theory classification of graded ultramatricial algebras with involution
- Twisted matrix units semigroup algebras
- The Leavitt path algebra of a graph.
- Using the Steinberg algebra model to determine the center of any Leavitt path algebra
- Extensions of Rings and Modules
- Leavitt path algebras of separated graphs
- Self-adjoint ideals in baer *-rings
- Generalized quasi-Baer *-rings and Banach *-algebras
- Leavitt path algebras and direct limits
- On prime nonprimitive von Neumann regular algebras
- On Generators of Two-Sided Ideals of Leavitt Path Algebras over Arbitrary Graphs
- Annihilator ideals of graph algebras
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