No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
The full text of this article is not currently available.
Infinite rank Schrödinger-Virasoro type Lie conformal algebras
Arbarello, E. , De Concini, C. , Kac, V. , and Procesi, C. , “Moduli spaces of curves and representation theory,” Commun. Math. Phys. 117, 1–36 (1998).
Boyallian, C. , Kac, V. , and Liberati, J. , “Finite growth representations of infinite Lie conformal algebras,” J. Math. Phys. 44, 754–770 (2003).
Chen, H. , Han, J. , Su, Y. , and Xu, Y. , “Loop Schrödinger-Virasoro Lie conformal algebra,” Int. J. Math. 27, 1650057 (2016).
, “On Schrödinger-Virasoro type Lie conformal algebra
,” e-print arXiv:1508.03210
, “Formal distribution algebras and conformal algebras
,” in A talk at the Brisbane Congress in Mathematical Physics
), e-print arXiv:q-alg/9709027v2
Kac, V. , Vertex Algebras for Beginners, University Lecture Series Vol. 10 (American Mathematical Society, 1996).
Roger, C. and Unterberger, J. , “The Schrödiinger-Virasoro Lie group and algebra: Representation theory and cohomological study,” Ann. Henri Poincaré 7, 1477–1529 (2006).
Article metrics loading...
Motivated by the structure of certain modules over the loop Virasoro Lie conformal algebra and the Lie structures of Schrödinger-Virasoro algebras, we construct a class of infinite rank Lie conformal algebras CSV(a, b), where a, b are complex numbers. The conformal derivations of CSV(a, b) are uniformly determined. The rank one conformal modules and ℤ-graded free intermediate series modules over CSV(a, b) are classified. Corresponding results of the conformal subalgebra CHV(a, b) of CSV(a, b) are also presented.
Full text loading...
Most read this month