We develop a generic reprersentation-independent contraction procedure for obtaining, for instance, $R_{ \sf h}$ and $L$ operators of arbitrary dimensions for the quantized ${ \cal U}_{ \sf h}(osp(2|1))$ algebra corresponding to the classical $r_2$ matrix from the pertinent quantities of the standard q-deformed ${ \cal U}_q(osp(2|1))$ algebra. Also the quantized ${ \bf U_h}(osp(2|1))$ algebra corresponding to the classical $r_1$ matrix comprising of the generators of the classical $sl(2)$ algebra is obtained in terms of a nonlinear basis set.
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