  An explicit quantization is given of certain skew-symmetric solutions of the
classical Yang-Baxter, yielding a family of $R$-matrices which generalize to
higher dimensions the Jordanian $R$-matrices. Three different approaches to
their construction are given: as twists of degenerations of the Shibukawa-Ueno
Yang-Baxter operators on meromorphic functions; as boundary solutions of the
quantum Yang-Baxter equation; via a vertex-IRF transformation from solutions to
the dynamical Yang-Baxter equation.
