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首页> 外文期刊>Physica status solidi, B. Basic research >The estimation of phason flips in 1D quasicrystal from the diffraction pattern
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The estimation of phason flips in 1D quasicrystal from the diffraction pattern

机译:从衍射图估计一维准晶体的相移

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The statistical approach based on the average unit-cell concept and the envelop functions for the diffraction pattern were used to estimate the number of phason flips in the model 1D quasicrystal (Fibonacci chain). The characteristic function of a statistical distribution expanded to a power series with distribution moments as coefficients can be used to retrieve phases of diffraction peaks. In addition, the number of flips in the structure can be designated in two ways: with the value of the second moment's value and directly from the shape of a probability density function retrieved from the diffraction pattern. In this paper, all calculations are performed for a nondecorated Fibonacci chain. (C) 2015 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim
机译:统计方法基于平均晶胞概念和包络函数的衍射图样,用于估算1D模型准晶体(斐波纳契链)中的相移。统计分布的特征函数可以扩展为具有分布矩作为系数的幂级数,可以用来获取衍射峰的相位。另外,可以用两种方式指定结构中的翻转次数:使用第二矩值的值,并直接使用从衍射图样检索出的概率密度函数的形状。在本文中,所有计算都是针对未装饰的斐波那契链进行的。 (C)2015 WILEY-VCH Verlag GmbH&Co.KGaA,Weinheim

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