Abstract

We present a self-consistent theory of magnetic short-range order based on a spin-rotation-invariant projection technique for the dynamic spin susceptibility of the square-lattice S = 1 2 Heisenbrg antiferromagnet. Choosing appropriate values for two vertex parameters, the static spin susceptibility as a function of wavevector and temperature is calculated. The uniform static susceptibility and the antiferromagnetic correlation length agree well with Quantum Monte Carlo results over the whole temperature region. The theory generalizes previous isotropic spin-wave approaches and provides an improved interpolation between the low-temperature and high-temperature limits.

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