Application of linear spin wave theory to the Cr8 antiferromagnetic Heisenberg Ring

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dc.contributor.authorD'Adam, TMen_AU
dc.contributor.authorMole, RAen_AU
dc.contributor.authorStride, JAen_AU
dc.date.accessioned2022-09-23T05:39:56Zen_AU
dc.date.available2022-09-23T05:39:56Zen_AU
dc.date.issued2017-02-01en_AU
dc.date.statistics2022-08-30en_AU
dc.description.abstractThe investigation of single molecule magnets (SMMs) has proven to be a focal point of magnetism research for over three decades, leading to the discovery of structures which may find applications in data storage, quantum information processing (QIP) and spintronics. Though molecular magnetism is not a new field, there are still many complexes to investigate and understand, including a range of chains, rings, discs and cages. Amongst the considerable number of structures, particular interest has been shown to antiferromagnetic Heisenberg rings (AFHR) such as Cr8, CsFe8 and Fe18. These structures have been investigated due to their interesting magnetic behaviours which include quantum tunnelling of the Neel vector (QTNV) and a long magnetic relaxation time below their blocking temperature TB [1]. The Cr8 homometallic AFHR is one of the most well understood structures of its type having been extensively investigated since its initial synthesis using techniques including high-field EPR, cantilever torque magnetometry [2] and INS [3]. Through application of Linear Spin Wave Theory (LSWT) using the SpinW Matlab library [4] it has been possible to calculate the dynamic structure factor of the Cr8 ring; this agrees well with both the INS data collected for this structure as well as models produced using alternate methods [3]. This demonstrates that LSWT is applicable to the Cr8 ring and we plan to use this method to analyse more complex structures which also do not exhibit long range magnetic ordering.en_AU
dc.identifier.citationD’Adam, T., Mole, R., & Stride, J. (2017). Application of linear spin wave theory to the Cr8 antiferromagnetic Heisenberg Ring. Poster presented to the 41st Annual Condensed Matter and Materials Meeting, Charles Sturt University, Wagga Wagga, NSW, Australia, 31st January - 3rd February 2017, (p.42). Retrieved from: https://physics.org.au/wp-content/uploads/cmm/2017/Wagga_2017_Conference_Handbook.pdfen_AU
dc.identifier.conferenceenddate3 February 2017en_AU
dc.identifier.conferencenameAustralian and New Zealand Institutes of Physics 41st Annual Condensed Matter and Materials Meetingen_AU
dc.identifier.conferenceplaceWagga Wagga, NSWen_AU
dc.identifier.conferencestartdate31 January 2017en_AU
dc.identifier.otherWP1en_AU
dc.identifier.pagination42en_AU
dc.identifier.urihttps://physics.org.au/wp-content/uploads/cmm/2017/Wagga_2017_Conference_Handbook.pdfen_AU
dc.identifier.urihttps://apo.ansto.gov.au/dspace/handle/10238/13841en_AU
dc.language.isoenen_AU
dc.publisherAustralian Institute of Physicsen_AU
dc.subjectMagnetismen_AU
dc.subjectAntiferromagnetismen_AU
dc.subjectNeel temperatureen_AU
dc.subjectSpinen_AU
dc.subjectHeisenberg modelen_AU
dc.subjectMagnetometersen_AU
dc.titleApplication of linear spin wave theory to the Cr8 antiferromagnetic Heisenberg Ringen_AU
dc.typeConference Posteren_AU
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