J
J. Rossat-Mignod
Publications - 8
Citations - 523
J. Rossat-Mignod is an academic researcher. The author has contributed to research in topics: Excited state & Neutron scattering. The author has an hindex of 5, co-authored 8 publications receiving 507 citations.
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Presumption for a Quantum Energy Gap in the Quasi-One-Dimensional S?=?1 Heisenberg Antiferromagnet Ni(C2H8N2)2NO2(ClO4)
TL;DR: In this article, magnetic susceptibility and inelastic neutron scattering experiments have been performed in the nearly ideal one-dimensional Heisenberg antiferromagnet with spin one, Ni(C2H8N2)2NO2ClO4.
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Quantum energy gap in two quasi‐one‐dimensional S=1 Heisenberg antiferromagnets (invited)
J.P. Renard,M. Verdaguer,L. P. Regnault,W. A. C. Erkelens,J. Rossat-Mignod,J. Ribas,W. G. Stirling,C. Vettier +7 more
TL;DR: In this paper, the authors provided an approximate value for the energy gap: EG≂0.4/k ≈−50 K, where J is the intrachain exchange interaction, which is consistent with the Haldane conjecture.
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Field dependent neutron scattering study of the quasi 2‐D Heisenberg antiferromagnet K2MnF4
TL;DR: In this article, the magnetic phase diagram of K2MnF4 has been determined in fields up to 85 kOe and the variation of TC with H is shown to be related to the anisotropy dependence of TC for the 2-d anisotropic Heisenberg model.
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Observation of crossover to 4-dimensional critical behaviour
TL;DR: In this paper, the critical behavior of the d-dimensional Ising model in a transverse field H at temperatures near T = 0 and for H → Hc, are predicted to be the same as for a (d + 1)-dimensional ising model with zero field as a function of temperature for T → Tc.
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Magnetic phase diagram of Rb2MnCl4, a quasi-two-dimensional uniaxial antiferromagnet
TL;DR: In this paper, the phase diagram of Rb2MnCl4 in magnetic fields up to 8.3 T parallel to the tetragonal axis was determined by neutron scattering, and the boundary lines between the uniaxial antiferromagnetic phase and the paramagnetic and spin-flop phases are well described by Tc(H)/Tc(0)= alpha (H)n, where alpha is the field-dependent anisotropy and n approximately = 0.04 is possibly a universal exponent.