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Communications in Algebra Volume 20, 1992 - Issue 11
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Original Articles

Minimal number of idempotent generators of matrix algebras over arbitrary field

Naum Krupnik Department of Mathematics and Computer Science, Bar-Ilan University, Ramat-Gan, 52900, Israel
Pages 3251-3257 | Received 01 Aug 1991, Published online: 27 Jun 2007

Citations (6)

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Read on this site (2)

Vesselin Drensky, Jenő Szigeti & Leon van Wyk. (2011) Algebras Generated by Two Quadratic Elements. Communications in Algebra 39:4, pages 1344-1355.
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R. Costa & L. S. Ikemoto Murakami. (2001) TWO NUMERICAL INVARIANTS FOR BERNSTEIN ALGEBRAS. Communications in Algebra 29:11, pages 5261-5278.
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Articles from other publishers (4)

A. Böttcher & I.M. Spitkovsky. (2012) Group inversion in certain finite-dimensional algebras generated by two idempotents. Indagationes Mathematicae 23:4, pages 715-732.
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Dmitry Goldstein & Naum Krupnik. (2000) Minimal number of idempotent generators for certain algebras. Integral Equations and Operator Theory 37:1, pages 20-31.
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A.B. van der Merwe & L. van Wyk. (1999) The Minimum Number of Idempotent Generators of a Complete Blocked Triangular Matrix Algebra. Journal of Algebra 222:1, pages 190-203.
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A.V Kelarev, A.B van der Merwe & L van Wyk. (1998) The Minimum Number of Idempotent Generators of an Upper Triangular Matrix Algebra. Journal of Algebra 205:2, pages 605-616.
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