Uniform susceptibility of classical antiferromagnets in one and two dimensions in a magnetic field
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We simulated the field-dependent magnetization m(H,T) and the uniform susceptibility x of classical Heisenberg antiferromagnets in the chain and square-lattice geometry using Monte Carlo methods. The results confirm the singular behavior of x at small T,H: limT→0 limH→0X(H,T)=1/(2J0)(1-1/D) and limT→0 limH→0X(H,T)=1/(2J0), where D=3 is the number of spin components, J0=zJ, and z is the number of nearest neighbors. A good agreement is achieved in a wide range of temperatures T and magnetic fields H with the first-order 1/D expansion results (D.A. Garanin, J. Stat. Phys. 83, 907 (1996)).
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