Enveloping Algebras and Cohomology of Leibniz Pairs

REFERENCES

• Auslander , M. , Reiten , I. Smalφ , S. O. ( 1995 ). Representation theory of artin algebras. Cambridge Stud. Adv. Math. 36 .
   Google Scholar
• Bao, Y. -H., Ye, Y. (2015). Cohomology structure for a poisson algebra: I. To appear in J. Algebra Appl.
   Google Scholar
• Flato , M. , Gerstenhaber , M. , Voronov , A. A. ( 1995 ). Cohomology and deformation of Leibniz pairs . Lett. Math. Phys. 34 ( 1 ): 77 – 90 .
   Web of Science ®Google Scholar
• Happel, D. (1989) Hochschild cohomology of finite-dimensional algebras. Springer, LNM.1404, 108–126.
   Google Scholar
• Hilton, P. J., Stammbach, U. (1997) A Course in Homological Algebras (GTM4), New York: Springer-Verlag.
   Google Scholar
• Humphreys, J. E. (1972) Introduction to Lie Algebras and Representation Theory (GTM9), Springer-Verlag.
   Google Scholar
• Kubo, F. (1998) Finite-dimensional simple Leibniz pairs and simple Poisson modules. Lett. Math. Phys. 43(1):21–29.
   Google Scholar
• Landi , G. ( 1997 ). An Introdcution to Noncommutative Spaces and Their Geometries, Spinger-Verlag .
   Google Scholar
• Sweedler , M. E. ( 1969 ). Hopf Algebra . New York : Benjamin .
   Google Scholar
• Yang , Y.-H. , Yao , Y. , Ye , Y. ( 2013 ). (Quasi-)Poisson enveloping algebras, Acta Math. Sin. 29(1):105–118 .
   Google Scholar
• Communicated by J. Alev.
   Google Scholar