GLhβ(n)ΓGLhβ(m)-covariant h-bosonic algebras are built by
contracting the GLqβ(n)ΓGLqβ(m)-covariant q-bosonic algebras
considered by the present author some years ago. Their defining relations are
written in terms of the corresponding Rhβ-matrices. Whenever n=2, and m=1
or 2, it is proved by using U_h(sl(2)) Clebsch-Gordan coefficients that they
can also be expressed in terms of coupled commutators in a way entirely similar
to the classical case. Some U_h(sl(2)) rank-1/2 irreducible tensor operators,
recently contructed by Aizawa in terms of standard bosonic operators, are shown
to provide a realization of the h-bosonic algebra corresponding to n=2 and
m=1.Comment: 7 pages, LaTeX, no figure, presented at the 7th Colloquium ``Quantum
Groups and Integrable Systems'', Prague, 18--20 June 1998, submitted to
Czech. J. Phy