Abstract
Evidence is given that the principle of the impossibility of packing rigid chains on a lattice to high density in a disordered array is limited to regions of linear size comparable to the chain length, which has the consequence that for finite chain length, the ground state of a dense system of semiflexible lattice chains does not exhibit a long-ranged orientational order, but is highly degenerated with non-vanishing entropy. This is shown by simulating various systems at concentrations >0.95 on the square and the cubic lattice.

This publication has 8 references indexed in Scilit: