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MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE

Year 2011, Volume: 9 Issue: 9, 69 - 77, 01.06.2011

Louis A. Levy

Abstract

Using some common assumptions, we extend the study of the Lie
algebra multiplier for the strictly upper triangular matrices to the multiplier
of its derived algebra. Even though the algebras are very similar, many new
elements and cases appear in the derived algebra that do not exist in the
original.

Keywords

Multiplier Lie algebra multiplier Schur multiplier

Year 2011, Volume: 9 Issue: 9, 69 - 77, 01.06.2011

Louis A. Levy

Abstract

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Details

Other ID JA79TS28VB
Journal Section Articles
Authors

Louis A. Levy This is me

Publication Date June 1, 2011
Published in Issue Year 2011 Volume: 9 Issue: 9

Cite

APA Levy, L. A. (2011). MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE. International Electronic Journal of Algebra, 9(9), 69-77.
AMA Levy LA. MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE. IEJA. June 2011;9(9):69-77.
Chicago Levy, Louis A. “MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE”. International Electronic Journal of Algebra 9, no. 9 (June 2011): 69-77.
EndNote Levy LA (June 1, 2011) MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE. International Electronic Journal of Algebra 9 9 69–77.
IEEE L. A. Levy, “MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE”, IEJA, vol. 9, no. 9, pp. 69–77, 2011.
ISNAD Levy, Louis A. “MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE”. International Electronic Journal of Algebra 9/9 (June 2011), 69-77.
JAMA Levy LA. MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE. IEJA. 2011;9:69–77.
MLA Levy, Louis A. “MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE”. International Electronic Journal of Algebra, vol. 9, no. 9, 2011, pp. 69-77.
Vancouver Levy LA. MULTIPLIERS FOR A DERIVED LIE ALGEBRA, A MATRIX EXAMPLE. IEJA. 2011;9(9):69-77.