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Extraction of the Mueller-Jones part constructed on basis of four anisotropy mechanisms out of experimental deterministic Mueller matrix.

机译:穆勒 - 琼斯部分在实验确定性穆勒基体中的四个各向异性机制基础上构建。

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It is theoretically known, that there exists a reciprocal correspondence between Mueller and Jones matrix formalisms for deterministic objects. However, in practice, it is mostly failed to determine a Jones matrix corresponding an experimental Mueller matrix of the deterministic object. The reason of such situation is a presence of experimental errors of Mueller matrix measurements. In essence, there is no the systematic study of measurement error influence on results of analysis of information containing in Mueller matrix in polarization literature existed now. In the paper the method of finding of a deterministic Mueller matrix closest (the difference between its element values do not exceed a value of average measurement error) in some sense to initial experimental one is offered and for which the correspondent Jones matrix could be found. Our choice for the deterministic Mueller matrix is based on four anisotropy mechanisms: linear and circular amplitude (dichroism) anisotropy and linear and circular phase (birefrigent) anisotropy.
机译:理论上已知,穆勒与琼斯矩阵形式主义之间存在互殖对应关系,用于确定性物体。然而,在实践中,它大多是未能确定琼斯矩阵对应的确定性物体的实验穆勒矩阵。这种情况的原因是穆勒矩阵测量的实验误差存在。从本质上讲,没有对测量误差的系统研究,对偏振文献中含有穆勒矩阵的信息分析结果的影响。在纸质中,提供了确定最接近的确定性穆勒矩阵的方法(其元素值之间的差异不超过平均测量误差值),并且可以在某种意义上进行初始实验矩阵,并且可以为此找到通用琼斯矩阵。我们选择确定性穆勒矩阵基于四个各向异性机制:线性和圆形幅度(二分曲)各向异性和线性和圆形相(Birefrigent)各向异性。

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