Abstract
The temperature dependence and the magnetic-field dependence of the CrCl3 sublattice magnetization have been studied in the temperature range 0.39-4.02°K by means of the Cr53 nuclear magnetic resonance. The experimental results are in quantitative agreement with predictions of the isotropic Heisenberg exchange model in the low-temperature spin-wave approximation. The antiferromagnetic interlayer-exchange interaction in this hexagonal layer-type crystal is shown to be sufficiently weak, compared to the ferromagnetic intralayer-exchange interaction, to justify its treatment as an effective anisotropy field. In addition to the exchange interactions, both dipolar and single-ion, D(Sy)2, anisotropies are required to fit the data. The resulting two-dimensional ferromagnetic model accurately accounts for the strong temperature dependence of the sublattice magnetization and the approach of this dependence to linearity with increasing temperature. A fit of the theory to the experimental data gives an intralayer exchange constant Jk=4.52±0.05°K. The intensity enhancement of the Cr53 resonance in weak external magnetic fields, as well as in zero field, is discussed. The strong field-induced enhancement is explained by a domain rotation model which is based on the torque exerted by the driving field H1 on the net field-induced magnetization, in the presence of a restoring force provided by a weak magnetocrystalline anisotropy (Ksin23θ) in the (001) plane. Comparison of calculated and observed intensities as a function of field strength yields K=150±50 ergs/cm3 and a spin flopping transition in the (001) plane at a field strength of ∼ 160 Oe. The enhancement mechanism in external fields leads to selective excitation resulting in observable splittings of the nuclear resonance in polycrystalline samples when H1H. The parallel magnetic susceptibility of the CrCl3 spin system has been calculated from these splittings at several temperatures between 1 and 4°K. The results (e.g., 0.28±0.01 emu/mole at 4.00°K) agree within experimental error with susceptibilities calculated from the spin-wave model using the interaction constants obtained from the temperature dependence of the sublattice magnetization.