2005 APS March Meeting
Monday–Friday, March 21–25, 2005;
Los Angeles, CA
Session Y3: Quantum Spin Liquids
11:15 AM–2:15 PM,
Friday, March 25, 2005
LACC
Room: 515B
Sponsoring
Unit:
DCMP
Chair: Douglas Scalapino, University of California-Santa Barbara
Abstract ID: BAPS.2005.MAR.Y3.5
Abstract: Y3.00005 : The quasiparticle spectrum termination in a quantum spin liquid
1:39 PM–2:15 PM
Preview Abstract
Abstract
Author:
Igor Zaliznyak
(Brookhaven National Laboratory)
The crossover from a single quasi-particle to a spin-continuum
response was recently observed in the spin dynamics of the
Haldane-chain antiferromagnet CsNiCl3 [1,2]. It can be
understood as a manifestation, in the particular case of the
quantum spin liquid, of the peculiar property of the quantum
Bose liquids, the quasiparticle spectrum termination point. The
spectrum termination was first predicted for the superfluid
helium-4 [3], where it was extensively studied both
theoretically and experimentally. The quantum-spin-liquid (QSL)
state of the two-dimensional (2D) S=1/2 Heisenberg
antiferromagnet (HAFM) is of particular interest, as it may be
relevant to the type of high-temperature superconductivity found
in the cuprates. An organo-metallic material piperazinium
hexachlorodicuprate (PHCC) is among the best known examples of
the 2D QSL [4]. The spin excitations in this material have
spectral gap of about 1 meV above which they follow a nearly 2D-
isotropic dispersion with a bandwidth slightly larger than the
gap. Recent experiments indicate that a quasiparticle
spectrum termination point also exists in the excitation
spectrum of the 2D quantum spin liquid existing in PHCC [5]. It
signals the failure of the Bose-quasiparticle description in an
extended region of the system's phase space.
REFERENCES
[1] I. A. Zaliznyak, S.-H. Lee, in Y. Zhu (Ed.), Modern
Techniques for Characterizing Magnetic Materials, Kluwer
Academic, New York (2005).
[2] I. A. Zaliznyak, S.-H. Lee and S. V. Petrov, Phys. Rev.
Lett. 87, 017202 (2001); Phys. Rev. Lett. 91, 039902 (2003).
[3] Landau \& Lifshitz, Course of Theoretical Physics
(Statistical Physics, Part 2, by Lifshitz, E. M. \& Pitaevskii,
L. P.) Vol. 9, 125-139 (Pergamon Press, Oxford, 1981).
[4] Stone, M. B., Zaliznyak, I., Reich, D. H., and Broholm, C.,
Phys. Rev. B 64, 144405 (2001).
[5] M. Stone, I. A. Zaliznyak, et. al., in preparation (2004).
To cite this abstract, use the following reference: http://meetings.aps.org/link/BAPS.2005.MAR.Y3.5