‘‘Nuclear Sp(3,R) model,’’ ͑͒

‘‘On the algebraic formulation of collective models. III. The symplectic shell model of collective motion,’’ Ann. Phys. ͑N.Y.͒ 126, 343-370 ͑͒

‘‘Microscopic theory of the nuclear collective model,’’ ͑͒

‘‘Dynamical group of microscopic collective states. I. One-dimensional case,’’ ͑͒

‘‘Dynamical group of microscopic collective states. II. Boson representations in d dimensions,’’ ͑1982͒

‘‘Boson representations of the real symplectic group and their application to the nuclear collective model,’’ ͑͒

‘‘Coherent state theory of the noncompact symplectic group,’’ ͑͒

‘‘Vector coherent state representation theory,’’ ͑͒

‘‘Boson realisation of symplectic algebras,’’ ͑͒

Moshinsky, and C. Quesne, ‘‘Boson realization of sp(4). I. The matrix formulation,’’ ͑͒

‘‘Boson realization of sp(4). II. The generating kernel formulation,’’ ͑͒

‘‘A class of unitary representations of the Lie group Sp(3,R), its coherent states, and its map to a symplectic realization on sp*(3,R),’’ ͑͒

The Vector Coherent State Method and Its Application to Problems of Higher Symmetry ͑ -Verlag, Berlin,͒

‘‘Analytical expressions for the matrix elements of the non-compact symplectic algebra,’’ ͑͒

‘‘Analytic expressions for the matrix elements of generators of Sp͑6͒ in an Sp(6)ʛU(3) basis,’’ ͑͒

‘‘Determination of Sp(2d,R) generator matrix elements through a boson mapping,’’ J. Phys. A

‘‘Spin-orbit and tensor interactions in sp(6,R)-model calculations,’’ ͑1987͒. 5146 J. Math Phys., Vol. 39, No. 10, October J. Escher and J. P. Draayer

‘‘Sp(6,R) symmetry and the giant quadrupole resonance in Mg24,’’ Ph.D. thesis, University of Michigan

‘‘Symplectic shell-model calculation for

‘‘SU͑3͒ reduced matrix element package,’’ ͑͒