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Each quantum superalgebra is a quasi-triangular Hopf superalgebra, socontains a \textit{universal $R$-matrix} in the tensor product algebra whichsatisfies the Yang-Baxter equation. Applying the vector representation $\pi$,which acts on the vector module $V$, to one side of a universal $R$-matrixgives a Lax operator. In this paper a Lax operator is constructed for the$C$-type quantum superalgebras $U_q[osp(2|n)]$. This can in turn be used tofind a solution to the Yang-Baxter equation acting on $V \otimes V \otimes W$where $W$ is an arbitrary $U_q[osp(2|n)]$ module. The case $W=V$ is includedhere as an example.Comment: 15 page

Lax operator for the quantized orthosymplectic superalgebraUq[osp(2|n)]

Lax operator for the quantized orthosymplectic superalgebraU_q[osp(2|n)]