Abstract

A spin-1/2 triangular-lattice Heisenberg antiferromagnet (TLHAF) is a prototypical frustrated quantum magnet, which exhibits remarkable quantum many-body effects that arise from the synergy between spin frustration and quantum fluctuation. The ground-state properties of a spin-1/2 TLHAF are theoretically well understood. However, the theoretical consensus regarding the magnetic excitations is limited. The experimental study of the magnetic excitations in spin-1/2 TLHAFs has also been limited. Here we show the structure of magnetic excitations in the spin-1/2 TLHAF Ba3CoSb2O9 investigated by inelastic neutron scattering. Significantly different from theoretical expectations, the excitation spectrum has a three-stage energy structure. The lowest-energy first stage is composed of dispersion branches of single-magnon excitations. The second and third stages are dispersive continua accompanied by a columnar continuum extending above 10 meV, which is six times larger than the exchange interaction J = 1.67 meV. Our results indicate the shortcomings of the current theoretical framework.

Highlights

  • Remarkable features of magnetic excitations in Ba3CoSb2O9 are the two strong dispersive excitation continua, in which the higher energy excitation continuum extends to over the energy of 6 J

  • The scattering data were collected at 1.0 K, well below TN = 3.8 K, with incident neutron energies of Ei = 3.14 and 7.74 meV. These two a 3 (meV)

  • Two weak Q-independent spectra between 5 and 6 meV in Fig. 1b, d are extrinsic spectra, which stem from γ-rays emitted by the collision of neutrons with Ei = 4.68 meV to objects made of cadmium or boron in the beam line

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Summary

Introduction

Remarkable features of magnetic excitations in Ba3CoSb2O9 are the two strong dispersive excitation continua, in which the higher energy excitation continuum extends to over the energy of 6 J. The entire magnetization curve, including a high-field quantum phase transition above the 1/3-plateau[18], has been explained quantitatively by taking the weak easy-plane anisotropy and interlayer exchange interaction into account[19, 20].

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