Centers of Path Algebras, Cohn and Leavitt Path Algebras

Author:

Corrales García María G.,Martín Barquero Dolores,Martín González Cándido,Siles Molina Mercedes,Solanilla Hernández José F.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference13 articles.

1. Abrams, G., Aranda Pino, G.: The Leavitt path algebra of a graph. J. Algebra. 293(2), 319–334 (2005)

2. Abrams, G., Aranda Pino, G., Perera, F., Siles Molina, M.: Chain conditions for Leavitt path algebras. Forum Math. 22, 95–114 (2010)

3. Abrams, G., Ara, P., Siles Molina, M.: Leavitt path algebras. A primer and handbook. Springer. To appear. https://www.dropbox.com/s/gqqx735jddrip8f/AbramsAraSiles_BookC1C2.pdf?dl=0

4. Abrams, G., Funk-Neubauer, D.: On the simplicity of the Lie algebras associated to Leavitt algebras. Comm. Algebra. 39, 4059–4069 (2011)

5. Abrams, G., Tomforde, M.: A class of C $$^\ast $$ * -algebras that are prime but not primitive. Preprint arXiv:1306.6669 [math.0A] (2013)

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