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We study scaling properties of the localized eigenstates of the random dimermodel in which pairs of local site energies are assigned at random in a onedimensional disordered tight-binding model. We use both the transfer matrixmethod and the direct diagonalization of the Hamiltonian in order to find howthe localization length of a finite sample scales to the localization length ofthe infinite system. We derive the scaling law for the localization length andshow it to be related to scaling behavior typical of uncorrelated Band RandomMatrix, Anderson and Lloyd models.Comment: 17 pages in Latex and 7 Postscript figure

Scaling properties of the localization length in one-dimensional paired correlated binary alloys of finite size