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Magnetic‐field‐controlled quantum critical points in the triangular antiferromagnetic Cs$_2$ CuCl$_{4‐x}$ Br$_x$ mixed system
Natalija van Well, Sitaram Ramakrishnan, Ketty Beauvois, Navid Qureshi, E. Ressouche, Markos Skoulatos, Robert Georgii, Oksana Zaharko, Sander van Smaalen

Magnetic‐field‐controlled quantum critical points in the triangular antiferromagnetic Cs$_2$ CuCl$_{4‐x}$ Br$_x$ mixed system

Science & Mathematics Published 2020 Verification Pending

Overview & Synopsis

The triangular antiferromagnetic Cs$_2$ CuCl$_{4‐x}$ Br$_x$ mixed system is studied by neutron single-crystal diffraction in magnetic field. It shows a rich magnetic phase diagram consisting of four regimes depending on the Br concentration and is characterized by different exchange coupling mechanisms. For the investigated compositions from regime I (0 < x ≤ 1.5), a critical magnetic field $B_c$ is found for a Br concentration x = 0.8 at $B_c$ = 8.10(1) T and for x = 1.1 at B$_c$ = 7.73(1) T and from regime IV (3.2 < x < 4) for x = 3.3 at $B_c$ = 0.99(3) T. For magnetic fields larger than the respective $B_c$, magnetic superlattice reflections of these compounds are not found. The incommensurate magnetic wave vector q = (0, 0.470, 0) appears below the ordering temperature TN = 0.51(1) K for Cs$_2$CuCl$_{3.2}$Br$_{0.8}$, and q = (0, 0.418, 0) below $T_N$ = 1.00(6) K for Cs$_2$CuCl$_{0.3}$Br$_{3.7}$. Neutron diffraction experiments at around 60 mK for x = 3.7 in a magnetic field show the critical magnetic field at $B_c$ = 7.94(16) T and the formation of the second magnetic phase at around 8.5 T depending on the temperature. Inelastic neutron scattering experiments for the compound from regime III (2 < x ≤ 3.2) with x = 2.2 show dynamical correlations at a temperature around 50 mK giving evidence for a spin liquid phase.

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Document Title Magnetic‐field‐controlled quantum critical points in the triangular antiferromagnetic Cs$_2$ CuCl$_{4‐x}$ Br$_x$ mixed system
Author / Organization Natalija van Well, Sitaram Ramakrishnan, Ketty Beauvois, Navid Qureshi, E. Ressouche, Markos Skoulatos, Robert Georgii, Oksana Zaharko, Sander van Smaalen
Subject & Discipline Multidisciplinary Academic Open Research
Categories Science & Mathematics
Publication Year 2020
License / Rights Open Access / Creative Commons
Resource Verification Listed PDF (Verification Pending)
Original Host Website HAL Open Science (hal.science)
File Format application/pdf (Portable Document Format)
Language EN
Catalog ID DOC-222585
Original Source Link Visit Source Page on hal.science »