Magnetism and effect of anisotropy with one dimensional monatomic chain of cobalt by a Mont.pdf

Magnetism and effect of anisotropy with one dimensional monatomic chain of cobalt by a Mont.pdf

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Magnetism and effect of anisotropy with one dimensional monatomic chain of cobalt by a Mont

1 Magnetism and effect of anisotropy with one dimensional monatomic chain of cobalt by a Monte Carlo simulation Lin He, Desheng Kong and Chinping Chen* Department of Physics, Peking University, Beijing, 100871, People’s Republic of China PACS : 75.40.Mg, 75.10.Pq, 75.75.+a Keywords : monatomic Co chain, anisotropy, magnetization reversal, Monte Carlo simulation, anisotropic Heisenberg spin chain. ABSTRACT The magnetic properties of the one dimensional (1D) monatomic chain of Co reported in a previous experimental work are investigated by a classical Monte Carlo simulation based on the anisotropic Heisenberg model. In our simulation, the effect of the on-site uniaxial anisotropy, Ku, on each individual Co atom and the nearest neighbour exchange interaction, J, are accounted for. The normalized coercivity HC(T)/HC(TCL) is found to show a universal behaviour, HC(T)/HC(TCL) = h0 ( TTBe / – e) in the temperature interval, TCL T ≤TBCal, arising from the thermal activation effect. In the above expression, h0 is a constant, TBCal is the blocking temperature determined by the calculation, and TCL is the temperature above which the classical Monte Carlo simulation gives a good description on the investigated system. The present 2 simulation has reproduced the experimental features, including the temperature dependent coercivity, HC(T), and the angular dependence of the remanent magnetization, MR(θ,φ), upon the relative orientation (θ,φ) of the applied field H. In addition, the calculation reveals that the ferromagnetic-like open hysteresis loop is a result of a slow dynamical process at T TBCal. The dependence of the dynamical TBCal on the field sweeping rate R, the on-site anisotropy constant Ku, and the number of atoms in the atomic chain, N, has been investigated in detail. 3 1. Introduction One dimensional (1D) spin lattice models have been studied in statistical physics for more than 80 years owing t

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