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On the concept of long range order in solids: the use of algorithmic complexity

机译:关于固体中的长程有序概念:算法复杂度的使用

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The paper focus on the ongoing discussion on how to better define the notion of crystallinity. We suggest that the use of algorithmic complexity captures, from a mathematical point of view, the notion of long range order in solids without the need of referring to the nature of the diffraction pattern. The possibility to compare different degrees of "crystallinity" by means of the corresponding algorithmic complexity is discussed. The diffraction space is studied from the same perspective., and it is proven that zero algorithmic complexity of the diffraction pattern does not imply the same result for the arrangement of atoms.
机译:本文重点讨论了如何更好地定义结晶度这一概念。我们建议,从数学的角度来看,算法复杂性的使用可以捕获固体中的长程有序概念,而无需参考衍射图的性质。讨论了通过相应的算法复杂度比较不同程度的“结晶度”的可能性。从相同的角度研究了衍射空间。事实证明,零衍射算法的算法复杂度并不意味着原子排列的结果相同。

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