___

• [1] A. Bak, G. Donadze, N. Inassaridze and M. Ladra, Homology of multiplicatie Lie ring, J. Pure Appl. Algebra 208, 761–777, 2007.
• [2] P.G. Batten, Multipliers and covers of Lie algebras, ph. D. diss, North carolina state university, 1993.
• [3] P.G. Batten, K. Moneyhun and E. Stitzinger, On characterizing nilpotent Lie algebras by their multipliers, Comm. Algebra 24 (14), 4319-4330, 1996.
• [4] F.A. Bogomolov, The Brauer group of quotient spaces of linear representations, (Russian) Izv. Akad. Nauk SSSR Ser. Mat. 51 (3), 485–516, 688; translation in Math. USSR-Izv. 30 (3), 455-485, 1987.
• [5] E. Cartan, Sur la Reduction a sa Forme Canonique de la Structure d’un Groupe de Transformations Fini et Continu, (French) Amer. J. Math. 18 (1) 1–61, 1896.
• [6] Y. Chen and R. Ma, Some groups of order p6 with trivial Bogomolov multipliers, arxiv: 1302. 0584v5.
• [7] S. Cicalo, W.A. de Graaf and C. Schneider, Six-dimensional nilpotent Lie algebras, Linear Algebra Appl. 436 (1), 163–189, 2012.
• [8] G. Ellis, Nonabelian exterior products of Lie algebras and an exact sequence in the homology of Lie algebras, J. Pure Appl. Algebra 46 (2-3), 111-115, 1987.
• [9] W.A. de Graaf, Classification of 6-dimensional nilpotent Lie algebras over fields of characteristic not 2, J. Algebra 309 (2), 640–653, 2007.
• [10] B.C. Hall, Lie groups, Lie algebras and representations, An elementary introduction. Graduate Texts in Mathematics, 222, Springer-Verlag, New York, xiv+351 pp, 2003.
• [11] P. Hardy, On characterizing nilpotent Lie algebras by their multipliers. III, Comm. Algebra 33 (11), 4205-4210, 2005.
• [12] P. Hardy and E. Stitzinger, On characterizing nilpotent Lie algebras by their multipliers t(L) = 3, 4, 5, 6, Comm. Algebra 26 (11), 3527-3539, 1998.
• [13] U. Jezernik and P. Moravec, Universal commutator relations, Bogomolov multipliers and commuting probability, J. Algebra 428, 1–25, 2015.
• [14] U. Jezernik and P. Moravec, Commutativity preserving extensions of groups, Proc. Roy. Soc. Edinburgh Sect. A 148 (3), 575–592, 2018.
• [15] M.R. Jones, Multiplicators of p-groups, Math. Z. 127, 165-166, 1972.
• [16] M. Kang, Bogomolov multipliers and retract rationality for semidirect products, J. Algebra 397, 407–425, 2014.
• [17] A.W. Knapp, Lie groups beyond an introduction, Second edition. Progress in Mathematics, 140. Birkhäuser Boston, Inc., Boston, MA, xviii+812 pp, 2002.
• [18] B. Kunyavskii, The Bogomolov multiplier of finite simple groups, Cohomological and geometric approaches to rationality problems, 209–217, Progr. Math, 282, Birkhauser Boston, Inc, Boston, MA, 2010.
• [19] M. Lazard, Sur les groupes nilpotents et les anneaux de Lie, (French) Ann. Sci. Ecole Norm. Sup. 71 (3), 101-190, 1954.
• [20] S. Lie, Theorie der Transformationsgruppen I, (German) Math. Ann. 16 (4), 441-528, 1880.
• [21] K. Moneyhun, Isoclinisms in Lie algebras, Algebras Groups Geom, (English summary) Algebras Groups Geom. 11 (1), 9-22, 1994.
• [22] P. Moravec, Unramified Brauer groups of finite and infinite groups, Amer. J. Math. 134 (6), 1679–1704, 2012.
• [23] P. Niroomand, On dimension of the Schur multiplier of nilpotent Lie algebras, Cent. Eur. J. Math. 9 (1), 57–64, 2011.
• [24] P. Niroomand and M. Parvizi, 2-Nilpotent multipliers of a direct product of Lie algebras, Rend. Circ. Mat. Palermo (2) 65 (3), 519-523, 2016.
• [25] D.J. Saltman, Noether’s problem over an algebraically closed field, Invent. Math. 77 (1), 71–84, 1984.
• [26] H. Samelson, Notes on Lie algebras, Van Nostrand Reinhold Mathematical Studies, No. 23 Van Nostrand Reinhold Co., New York- London-Melbourne, vi+165 pp, (loose errata), 1969.
• [27] V.S. Varadarajan, Lie groups, Lie algebras and their representations, Reprint of the 1974 edition. Graduate Texts in Mathematics, 102, Springer-Verlag, New York, 1984.
• [28] J.B. Zuber, Invariances in physics and group theory, Sophus Lie and Felix Klein: the Erlangen program and its impact in mathematics and physics, 307-326, IRMA Lect. Math. Theor. Phys. 23, Eur. Math. Soc. Zürich, 2015.