2006
DOI: 10.1103/physrevb.74.094508
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Magnetic model of the tetragonal-orthorhombic transition in the cuprates

Abstract: It is shown that a quasi-two-dimensional ͑layered͒ Heisenberg antiferromagnet with fully frustrated interplane couplings ͑e.g., on a body-centered tetragonal lattice͒ generically exhibits two thermal phase transitions with lowering temperature-an upper transition at T TO ͑"order from disorder without order"͒ in which the lattice point-group symmetry is spontaneously broken, and a lower Néel transition at T N at which spin-rotation symmetry is broken. Although this is the same sequence of transitions observed i… Show more

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Cited by 7 publications
(8 citation statements)
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“…[89,90], which treated ζ as a phenomenological input parameter. It was also shown by mean-field [91], RG [34], and Monte Carlo [92] calculations that in three dimensional systems with anisotropic magnetic dispersion the degree of anisotropy tunes the system between the regimes of split second-order transitions and simultaneous first-order transitions. Making the spin interaction anisotropic in spin space has the same effect, i.e.…”
Section: J1 − J2 and Phenomenological Modelsmentioning
confidence: 99%
“…[89,90], which treated ζ as a phenomenological input parameter. It was also shown by mean-field [91], RG [34], and Monte Carlo [92] calculations that in three dimensional systems with anisotropic magnetic dispersion the degree of anisotropy tunes the system between the regimes of split second-order transitions and simultaneous first-order transitions. Making the spin interaction anisotropic in spin space has the same effect, i.e.…”
Section: J1 − J2 and Phenomenological Modelsmentioning
confidence: 99%
“…The self-consistency equations can be derived using the same method employed in Ref. 37. Define the nematic order = K ͗ ជ n,1 ͑r͒ · ជ n,2 ͑r͒͘ / ͑NT͒ and n,␣ ͑r͒ , ␣ =1,2 are the Lagrangian multiplies for ជ n,␣ ͑r͒.…”
Section: ͑51͒mentioning
confidence: 99%
“…A similar mechanism was proposed for the lattice distortion in the cuprates. 25 The interlayer coupling J Ќ will drive the 2D Ising transition to a 3D Ising transition, but since it is much weaker than the intralayer couplings, it will not move the transition temperature significantly. However, the interlayer coupling stabilizes an O͑3͒ ordered phase at finite temperature.…”
mentioning
confidence: 99%