Matrix Computations of CorwinGreenleaf Multiplicity Functions for Special Unitary Group G = SU (m,n))
Keywords:Hermitian symmetric space, CorwinGreenleaf multiplicity function, orbit method, special unitary group, coadjoint orbit, symmetric pair
In this paper, CorwinGreenleaf multiplicity functions for special unitary group have been studied in the light of the KirillovKostant Theory. This was pioneered by the famous mathematician L. Corwin and F.Greenleaf. The multiplicity function is defined as n(?G?,OH?)=#((OG??pr-1(OG?))/H).In the case where G = SU(m,n), it has been shown that n(OG?,OH?)is at most one
Dhaka Univ. J. Sci. 63(2):125-128, 2015 (July)
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How to Cite
Nasrin, S., Nilu, T. Y., Fardous, J., & Akter, R. (2015). Matrix Computations of CorwinGreenleaf Multiplicity Functions for Special Unitary Group G = SU (m,n)). Dhaka University Journal of Science, 63(2), 125–128. https://doi.org/10.3329/dujs.v63i2.24447