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Propriétés du réseau kagomé artificiel : micromagnétisme, chiralités et cristaux de charges émergents

Abstract : The subject of this thesis is the study of artificial kagome spin ices which are frustrated networks of nanomagnets. These arrays are made using thin film deposition, electron beam lithography and ion beam etching. The typical sizes of each nanomagnet are a length of 500nm, a width of 100nm and a thickness of 10nm with a separation between nanomagnets of 50nm. The interest of these frustrated networks relies on the possibility to measure the magnetic configurations by imagery and extract the macrospin configurations. In this work we have especially compared different demagnetization procedures (field and thermal) that allowed us to highlight their impact on the configurations and we have shown for the first time an emergent polycristal of charges. To have a better understanding of our system, we have also conducted a numerical study using finite difference methods. We have shown that nanomagnets do not behave like Ising spin. Indeed, the magnetic configuration is shown to be homogeneous with domains at extremities. In the array, the domains close the flux at a vertex and the effects of those domains on the magnetization reversal of our networks have been studied. We have also shown experimentally that the reversal can be anisotropic. The origin of this anisotropy has been studied. Finally, we have numerically shown that, when a forbidden configuration is stabilized, the closure of the flux at the vertex leads to chiralities of the forbidden state. These chiralities possess different annihilation fields when the fields are applied out of the nanostructure axis. From an experimental point of view, we tried to show the existence of this monopole chirality using adapted field histories
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Submitted on : Thursday, March 29, 2018 - 12:50:35 PM
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  • HAL Id : tel-01750616, version 1


Hanna Riahi. Propriétés du réseau kagomé artificiel : micromagnétisme, chiralités et cristaux de charges émergents. Autre [cond-mat.other]. Université de Lorraine, 2013. Français. ⟨NNT : 2013LORR0270⟩. ⟨tel-01750616⟩



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