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Magnetic molecular wheels and grids - the need for novel concepts in 'zero-dimensional' magnetism

机译:磁性分子轮和网格 - 需要新颖的概念   “零维”磁性

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摘要

Supramolecular chemistry has allowed the production, by self-assembly, ofinorganic complexes with a [N x N] square matrix-like configuration of N^2metal centers. Interest in these systems is driven by the potentialapplications in information technology suggested by such a "two-dimensional"(2D), addressable arrangement of metal ions. From the magnetic perspective, [Nx N] grids constitute molecular model systems for magnets with extendedinteractions on a square lattice, which have gained enormous attention in thecontext of hightemperature superconductors. Numerous [2 x 2] grids as well as afew [3 x 3] grids with magnetic metal ions such as Cu(II), Ni(II), Co(II),Fe(II), and Mn(II) have been created. Magnetic studies unraveled a remarkablevariety in their magnetic properties, which will be reviewed in this work withemphasis on the underlying physical concepts. An intriguing issue is theconnection of [2 x 2] and [3 x 3] grids with "one-dimensional" (1D) rings, asexperimentally realized in the molecular wheels. For a [2 x 2] square of spincenters the distinction between a 2D grid and a 1D ring is semantic, but also a[3 x 3] grid retains 1D character: it is best viewed as an octanuclear ringwith an additional ion "doped" into its center. Challenging familiar conceptsfrom conventional magnets, the current picture of elementary excitations inantiferromagnetic rings will be discussed, as a prerequisite to understand thecomplex [3 x 3] grids.
机译:超分子化学已经允许通过自组装产生具有N 2个金属中心的[N x N]方矩阵状构型的无机配合物。对这些系统的兴趣是由这种“二维”(2D),可寻址的金属离子排列所建议的信息技术的潜在应用驱动的。从磁学的角度来看,[Nx N]栅格构成了分子模型系统,该磁铁在正方形晶格上具有扩展的相互作用,在高温超导体的背景下引起了极大的关注。已经有许多[2 x 2]栅格以及少量的[3 x 3]栅格,它们带有磁性金属离子,例如Cu(II),Ni(II),Co(II),Fe(II)和Mn(II)创建。磁学研究揭示了其磁学性质的显着变化,本文将重点研究基本的物理概念进行综述。一个引人入胜的问题是[2 x 2]和[3 x 3]带有“一维”(1D)环的网格的连接,这是通过分子轮实验实现的。对于自旋中心的[2 x 2]正方形,2D网格和1D环之间的区别是语义上的,但是[3 x 3]网格仍保留1D特性:最好将其视为具有附加离子“掺杂”的八环。进入其中心。挑战常规磁体的熟悉概念,将讨论反铁磁环的基本激励的当前情况,这是理解复杂的[3 x 3]网格的前提。

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    Waldmann, O.;

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  • 年度 2004
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