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We study the temperature dependence of the spin correlation length of the spin-1/2 Heisenberg antiferromagnet doped with static holes which are uniformly distributed in the square lattice. We have used Handscomb's quantum Monte Carlo method to study lattices of sizes up to 20 x 20 and the high-temperature series expansion. In the doping regime where the system is ordered at T=0, the correlation length can be fit at low temperature by the form xi (T)=c(x)exp[2 pi rho s(x)/T], where the dependence of the spin stiffness constant rho (x) and of the prefactor c(x) on doping x can be understood by simple scaling arguments. We discuss the implications of these results on the neutron-scattering data obtained on the lightly doped La2-xSrxCuO4.
©1992 The American Physical Society.
PACS: 75.10.Jm 74.20.-z
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