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Cramer-Raocomplexity of the confined two-dimensional hydrogen

机译:狭窄的二维氢的克拉梅 - 雷可分解性

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摘要

The internal disorder of the confined two-dimensional hydrogenic atom is numerically studied in terms of the confinement radius for the 1s, 2s, 2p, and 3dquantum states by means of the statistical Cramer-Rao complexity measure. First, the confinement dependence of the variance and the Fisher information of the position and momentum spreading of its electron distribution are computed and discussed. Then, the Cramer-Rao complexity measure (which quantifies the combined balance of the charge concentration around the mean value and the gradient content of the electron distribution) is investigated in position and momentum spaces. We found that confinement does distinguish complexity of the system for all quantum states by means of these two component measures.
机译:利用统计克拉默-拉奥复杂度方法,从1s、2s、2p和3d量子态的约束半径出发,对受限二维类氢原子的内部无序进行了数值研究。首先,计算和讨论了方差的约束依赖性及其电子分布的位置和动量扩散的费雪信息。然后,在位置和动量空间中研究了Cramer-Rao复杂度度量(它量化了电子分布的平均值和梯度含量周围电荷浓度的组合平衡)。我们发现,对于所有量子态,通过这两个分量的度量,限制确实区分了系统的复杂性。

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