Abstract

By using the concept of concurrence, the entanglement of periodic anisotropic XY chains in a transverse field is studied numerically. It is found that the derivatives ∂λC(1) of nearest-neighbour concurrence diverge at quantum critical points. By proper scaling, we found that all the derivatives ∂λC(1) for periodic XY chains in the vicinity of quantum critical points have the same behaviours as that of a uniform chain.

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