Various regimes of quantum behavior in anHeisenberg antiferromagnetic chain with fourfold periodicity
- 15 November 2013
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 88 (17) , 174410
- https://doi.org/10.1103/physrevb.88.174410
Abstract
We have succeeded in synthesizing single crystals of the verdazyl radical -3-(2,6-dichlorophenyl)-1,5-diphenylverdazyl. The molecular orbital calculation indicates the formation of an Heisenberg antiferromagnetic chain with fourfold magnetic periodicity consisting of three types of exchange interactions. We successfully explain the magnetic and thermodynamic properties based on the expected spin model by using the quantum Monte Carlo method. Furthermore, we reveal that the alternating and unique Ising ferromagnetic chains become effective in the specific field regions and observe a cooperative phenomenon caused by the magnetic order and quantum fluctuations. These results demonstrate that the verdazyl radical could form an unconventional spin model with interesting quantum behavior and provide a way to study a variety of quantum spin systems.
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This publication has 21 references indexed in Scilit:
- Field-Induced Magnetic Order in Quantum Spin LiquidsPhysical Review Letters, 2001
- Superconductivity in the Ladder Material Sr0.4Ca13.6Cu24O41.84Journal of the Physics Society Japan, 1996
- Experimental Evidence of a Haldane Gap in anQuasi-Linear-Chain AntiferromagnetPhysical Review Letters, 1996
- Surprises on the Way from One- to Two-Dimensional Quantum Magnets: The Ladder MaterialsScience, 1996
- Observation of a Spin Gap in SrComprising Spin-½ Quasi-1D Two-Leg LaddersPhysical Review Letters, 1994
- Superconductivity, Spin Gaps and Luttinger Liquids in a Class of CupratesEurophysics Letters, 1993
- Magnetization process of anS=1linear-chain Heisenberg antiferromagnetPhysical Review Letters, 1989
- Nonlinear Field Theory of Large-Spin Heisenberg Antiferromagnets: Semiclassically Quantized Solitons of the One-Dimensional Easy-Axis Néel StatePhysical Review Letters, 1983
- An Exactly Soluble Model of a Many-Fermion SystemJournal of Mathematical Physics, 1963
- Remarks on Bloch's Method of Sound Waves applied to Many-Fermion ProblemsProgress of Theoretical Physics, 1950