2018
DOI: 10.1103/physrevb.98.184406
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Spiral plane flops in frustrated helimagnets in external magnetic field

Abstract: We discuss theoretically frustrated Heisenberg spiral magnets in magnetic field H. We demonstrate that small anisotropic spin interactions (single-ion biaxial anisotropy or dipolar forces) select the plane in which spins rotate (spiral plane) and can lead to the spiral plane flop upon in-plane field increasing. Expressions for the critical fields H f lop are derived. It is shown that measuring of H f lop is an efficient and simple method of quantifying the anisotropy in the system (as the measurement of spin-f… Show more

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Cited by 9 publications
(12 citation statements)
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“…The opposite case of D − E < α and E < α is considered in detail in Ref. 11 , where the spiral plane flop was observed upon the field increasing (i.e., the transition shown in Fig. 1(b)).…”
Section: A Antiferromagnets With Single-ion Biaxial Anisotropymentioning
confidence: 96%
See 1 more Smart Citation
“…The opposite case of D − E < α and E < α is considered in detail in Ref. 11 , where the spiral plane flop was observed upon the field increasing (i.e., the transition shown in Fig. 1(b)).…”
Section: A Antiferromagnets With Single-ion Biaxial Anisotropymentioning
confidence: 96%
“…YZ↔XY transition is of the spiral plane flop type which is described in detail in Ref. 11 and which arises at h = h sp , where…”
Section: A Antiferromagnets With Single-ion Biaxial Anisotropymentioning
confidence: 99%
“…As it was shown in Ref. 18 , at large enough magnetic fields, the conical phase is the ground state of the system with the spiral plane being perpendicular to the field direction. However a competition between the helical and the commensurate phases can appear at moderate anisotropy.…”
Section: Modelmentioning
confidence: 51%
“…We report also the absence of the symmetry q ↔ −q at finite field in both linear terms (17), where −2k and 2k momenta are not equivalent, and in the bilinear part of the Hamiltonian (18), where coefficient C q is not symmetric due to the term ∝ N q,k (see also Ref. 22 ).…”
Section: Conical Phasementioning
confidence: 69%
“…This, along with other effects, leads to spiral plane flop (transition 1Q↔XY, which is well-known for frustrated antiferromagnets with dipolar interaction, see Ref. 34 ) at certain h SF for which Λ = Λ . One obtains…”
Section: Nonzero Magnetic Field and Phase Diagrammentioning
confidence: 86%