On the R-Matrix Formulation of Deformed Algebras and Generalized   Jordan-Wigner Transformations
  The deformed algebra $\cal{A(R)}$, depending upon a Yang-Baxter R- matrix, is considered. The conditions under which the algebra is associative are discussed for a general number of oscillators. Four types of solutions satisfying these conditions are constructed and two of them can be represented by generalized Jordan-Wigner transformations.Our analysis is in some sense an extension of the boson realization of fermions from single-mode to multimode oscillators. 
S.Meljanac, M.Milekovic and A.Perica