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Coexistence of the long-range and short-range magnetic order components in SrEr2O4

Hayes, T. J. ; Balakrishnan, G. ; Deen, Pascale LU ; Manuel, P. ; Chapon, L. C. and Petrenko, O. A. (2011) In Physical Review B (Condensed Matter and Materials Physics) 84(17).
Abstract
Single-crystal neutron diffraction reveals two distinct components to the magnetic ordering in geometrically frustrated SrEr2O4. One component is a long-range ordered k = 0 structure which appears below T-N = 0.75 K. Another component is a short-range incommensurate structure which manifests itself by the presence of a strong diffuse scattering signal. On cooling from higher temperatures down to 0.06 K, the partially ordered component does not undergo a pronounced phase transition. The magnetic moments in the long-range commensurate and short-range incommensurate structures are predominantly pointing along the [001] and [100] axes, respectively. The unusual coexistence of two magnetic structures is probed using both unpolarized and... (More)
Single-crystal neutron diffraction reveals two distinct components to the magnetic ordering in geometrically frustrated SrEr2O4. One component is a long-range ordered k = 0 structure which appears below T-N = 0.75 K. Another component is a short-range incommensurate structure which manifests itself by the presence of a strong diffuse scattering signal. On cooling from higher temperatures down to 0.06 K, the partially ordered component does not undergo a pronounced phase transition. The magnetic moments in the long-range commensurate and short-range incommensurate structures are predominantly pointing along the [001] and [100] axes, respectively. The unusual coexistence of two magnetic structures is probed using both unpolarized and XYZ-polarized neutron scattering techniques. The observed diffuse scattering pattern can be satisfactorily reproduced with a classical Monte Carlo simulation by using a simple model based on a ladder of triangles. (Less)
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organization
publishing date
type
Contribution to journal
publication status
published
subject
in
Physical Review B (Condensed Matter and Materials Physics)
volume
84
issue
17
publisher
American Physical Society
external identifiers
  • wos:000297294600006
  • scopus:82455217227
ISSN
1098-0121
DOI
10.1103/PhysRevB.84.174435
language
English
LU publication?
yes
id
5ee68fc0-2a77-4a80-831f-6fda3b4d3e6d (old id 2271974)
date added to LUP
2016-04-01 15:02:03
date last changed
2022-02-19 22:04:28
@article{5ee68fc0-2a77-4a80-831f-6fda3b4d3e6d,
  abstract     = {{Single-crystal neutron diffraction reveals two distinct components to the magnetic ordering in geometrically frustrated SrEr2O4. One component is a long-range ordered k = 0 structure which appears below T-N = 0.75 K. Another component is a short-range incommensurate structure which manifests itself by the presence of a strong diffuse scattering signal. On cooling from higher temperatures down to 0.06 K, the partially ordered component does not undergo a pronounced phase transition. The magnetic moments in the long-range commensurate and short-range incommensurate structures are predominantly pointing along the [001] and [100] axes, respectively. The unusual coexistence of two magnetic structures is probed using both unpolarized and XYZ-polarized neutron scattering techniques. The observed diffuse scattering pattern can be satisfactorily reproduced with a classical Monte Carlo simulation by using a simple model based on a ladder of triangles.}},
  author       = {{Hayes, T. J. and Balakrishnan, G. and Deen, Pascale and Manuel, P. and Chapon, L. C. and Petrenko, O. A.}},
  issn         = {{1098-0121}},
  language     = {{eng}},
  number       = {{17}},
  publisher    = {{American Physical Society}},
  series       = {{Physical Review B (Condensed Matter and Materials Physics)}},
  title        = {{Coexistence of the long-range and short-range magnetic order components in SrEr2O4}},
  url          = {{http://dx.doi.org/10.1103/PhysRevB.84.174435}},
  doi          = {{10.1103/PhysRevB.84.174435}},
  volume       = {{84}},
  year         = {{2011}},
}