Let $mathfrak{L}$ be the Virasoro-like algebra and $mathfrak{g}$ its derived algebra, respectively. We investigate the structure of the Lie triple derivation algebra of $mathfrak{L}$ and $mathfrak{g}$. We prove that they are both isomorphic to $mathfrak{L}$, which provides two examples of invariance under triple derivation.
Wang, H. T., Jing, N. & Li, Q. G. (2012). Lie triple derivation algebra of Virasoro-like algebra. Bulletin of the Iranian Mathematical Society, 38(1), 17-26.
MLA
Wang, H. T., Jing, N., & Li, Q. G. "Lie triple derivation algebra of Virasoro-like algebra", Bulletin of the Iranian Mathematical Society, 38, 1, 2012, 17-26.
HARVARD
Wang H. T., Jing N., Li Q. G. (2012). 'Lie triple derivation algebra of Virasoro-like algebra', Bulletin of the Iranian Mathematical Society, 38(1), pp. 17-26.
CHICAGO
H. T. Wang, N. Jing & Q. G. Li, "Lie triple derivation algebra of Virasoro-like algebra," Bulletin of the Iranian Mathematical Society, 38 1 (2012): 17-26,
VANCOUVER
Wang H. T., Jing N., Li Q. G. Lie triple derivation algebra of Virasoro-like algebra. BIMS. 2012;38(1):17-26.
