Alternative canonical methods for defining canonical SO(3)-coupled bases for SU(3) irreps are considered and compared. It is shown that a basis that diagonalizes a particular linear combination of SO(3) invariants in the SU(3) universal enveloping algebra gives basis states that have good $K$ quantum numbers in the asymptotic rotor-model limit.
Supersymmetric Extensions of Calogero--Moser--Sutherland like Models: Construction and Some Solutions
Comment on "A note on the construction of the Ermakov-Lewis invariant"
On the Construction of Generalized Grassmann Coherent States
![QR code for arXiv:0711.0978 [math-ph]](http://oss.arxitics.com/images/favicon.svg)