  We give the realizations of the extended Weyl-Heisenberg (WH) algebra and the
Rubakov-Spiridonov (RS) superalgebra in terms of anyons, characterized by the
statistical parameter $\nu\in[0,1]$, on two-dimensional lattice. The
construction uses anyons defined from usual fermionic oscillators (Lerda-Sciuto
construction). The anyonic realization of the superalgebra $sl(1/1)$ is also
presented.
