π-Complemented Algebras Through Pseudocomplemented Lattices

Author:

Cabello Juan Carlos,Cabrera Miguel,Fernández López Antonio

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Geometry and Topology,Algebra and Number Theory

Reference39 articles.

1. Ambrose, W.: Structure theorems for a special class of Banach algebras. Trans. Am. Math. Soc. 57, 364–386 (1945)

2. Ara, P., Mathieu, M.: Local multipliers of C ∗-algebras. In: Springer Monographs in Mathematics. Springer, London (2003)

3. Beidar, K.I., Martindale III, W.S., Mikhalev, A.V.: Rings with Generalized Identities. Marcel Dekker, New York (1996)

4. Cabello, J.C., Cabrera, M.: Structure theory for multiplicatively semiprime algebras. J. Algebra 282, 386–421 (2004)

5. Cabello, J.C., Cabrera, M., Nieto, E.: ε-Complemented algebras. Preprint, University of Granada (2008)

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1. Multiplication Algebras: Algebraic and Analytic Aspects;Associative and Non-Associative Algebras and Applications;2020

2. A Characterization of π-Complemented Algebras;Communications in Algebra;2013-08-03

3. COMPLEMENTEDLY DENSE IDEALS: DECOMPOSABLE ALGEBRAS;Journal of Algebra and Its Applications;2013-05-16

4. π-Complementation in the Unitisation and Multiplication Algebras of a Semiprime Algebra;Communications in Algebra;2012-09

5. ε-Complemented algebras;Journal of Algebra;2012-01

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