2008
DOI: 10.1103/physrevb.77.174411
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Thermodynamics of Heisenberg ferromagnets with arbitrary spin in a magnetic field

Abstract: The thermodynamic properties (magnetization, magnetic susceptibility, transverse and longitudinal correlation lengths, specific heat) of one-and two-dimensional ferromagnets with arbitrary spin S in a magnetic field are investigated by a second-order Green-function theory. In addition, quantum Monte Carlo simulations for S = 1/2 and S = 1 are performed using the stochastic series expansion method. A good agreement between the results of both approaches is found. The field dependence of the position of the maxi… Show more

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Cited by 35 publications
(3 citation statements)
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“…An interesting aspect is that for a 2D-FM spin system the ground state remains degenerate by symmetry whereas frustration phenomena will arise, e.g., from one of the three equal and effectively FM exchange coupling constants tuned into the AFM regime. Recently, frustrated FM lattices have emerged as an intriguing topic in condensed matter theory, [22][23][24][25][26][27] and we believe that our series of compounds may prove suitable for further development of new insights into the competition of various degrees of freedom.…”
Section: Introductionmentioning
confidence: 96%
“…An interesting aspect is that for a 2D-FM spin system the ground state remains degenerate by symmetry whereas frustration phenomena will arise, e.g., from one of the three equal and effectively FM exchange coupling constants tuned into the AFM regime. Recently, frustrated FM lattices have emerged as an intriguing topic in condensed matter theory, [22][23][24][25][26][27] and we believe that our series of compounds may prove suitable for further development of new insights into the competition of various degrees of freedom.…”
Section: Introductionmentioning
confidence: 96%
“…We return to C P (T, H) in the context of Heisenberg FM chains. C P (T, 0) goes [35] as T 1/2 and has a broad maximum [28,36] around k B T ∼ 0.3|J 1 | that is of no concern here for |J 1 | > 100 K aside from noting the extended range of spin contributions. Since there is a finite energy gap for H > 0, C P (T, H) is exponentially small as T → 0.…”
Section: Specific Heat and Electron Spin Resonancementioning
confidence: 96%
“…Since there is a finite energy gap for H > 0, C P (T, H) is exponentially small as T → 0. The field-induced gap leads [36] to C P (T, H)/T ∼ a(H) at low T and H, and a(H) decreases with increasing field. In this regime, C P (T, H) has two maxima as a function of T that merge at large H as expected on general grounds.…”
Section: Specific Heat and Electron Spin Resonancementioning
confidence: 99%