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von Neumann entropy spectra and entangled excitations in spin-orbital models

机译:自旋轨道模型中的冯·诺依曼熵谱和纠缠激发

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摘要

We consider the low-energy excitations of one-dimensional spin-orbital models which consist of spin waves, orbital waves, and joint spin-orbital excitations. Among the latter we identify strongly entangled spin-orbital bound states and spin-orbital quasiparticle states which appear as peaks in the von Neumann entropy spectral function introduced in this work. We present the scaling of the von Neumann entropy with system size and find a qualitatively different behavior for the bound state and the quasiparticle-the strong entanglement of these states is manifested by a universal logarithmic scaling of the von Neumann entropy with system size, while the entropy saturates for other spin-orbital excitations. We suggest that spin-orbital entanglement can be experimentally explored by the measurement of the dynamical spin-orbital correlations using resonant inelastic x-ray scattering, where strong spin-orbit coupling associated with the core hole plays a role.
机译:我们考虑一维自旋轨道模型的低能激发,该模型由自旋波,轨道波和联合自旋轨道激发组成。在后者中,我们确定了强纠缠的自旋轨道束缚态和自旋轨道准粒子态,它们在本研究引入的冯·诺伊曼熵谱函数中以峰出现。我们介绍了冯·诺伊曼熵随系统尺寸的标度,发现束缚态和准粒子在质上有不同的行为-这些态的强纠缠表现为冯·诺伊曼熵随系统尺寸的对数通用标度,而熵对于其他自旋轨道激发而言是饱和的。我们建议,可以通过使用共振非弹性x射线散射测量动态自旋轨道相关性来实验性地探索自旋轨道纠缠,其中与芯孔相关的强自旋轨道耦合起作用。

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