Polynomials of boson creation and annihilation operators which form
irreducible tensor operators for Jordanian quantum algebra U_h(sl(2)), called
h-symplecton, are introduced and their properties are investigated. It is shown
that many properties of symplecton for Lie algebra sl(2) are extended to
h-symplecton. The h-symplecton is also a basis of irreducible representation of
SL_h(2) dual to U_h(sl(2)). As an application of the procedure used to
construct h-symplecton, we construct the representation bases of SL_h(2) on the
quantum h-plane.Comment: 20 pages, LaTeX2e, no figures, to be published in J.Math.Phy