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Order Statistics Correlation Coefficient as a Novel Association Measurement With Applications to Biosignal Analysis

机译:阶统计相关系数作为一种新颖的关联度量及其在生物信号分析中的应用

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In this paper, we propose a novel correlation coefficient based on order statistics and rearrangement inequality. The proposed coefficient represents a compromise between the Pearson''s linear coefficient and the two rank-based coefficients, namely Spearman''s rho and Kendall''s tau. Theoretical derivations show that our coefficient possesses the same basic properties as the three classical coefficients. Experimental studies based on four models and six biosignals show that our coefficient performs better than the two rank-based coefficients when measuring linear associations; whereas it is well able to detect monotone nonlinear associations like the two rank-based coefficients. Extensive statistical analyses also suggest that our new coefficient has superior anti-noise robustness, small biasedness, high sensitivity to changes in association, accurate time-delay detection ability, fast computational speed, and robustness under monotone nonlinear transformations.
机译:在本文中,我们提出了一种基于阶次统计和重排不等式的新型相关系数。提出的系数代表了皮尔逊线性系数和两个基于秩的系数(即Spearman的rho和Kendall的tau)之间的折衷。理论推导表明,我们的系数具有与三个经典系数相同的基本特性。基于四个模型和六个生物信号的实验研究表明,在测量线性关联时,我们的系数比两个基于等级的系数表现更好;而它能够很好地检测单调非线性关联,例如两个基于秩的系数。大量的统计分析还表明,我们的新系数具有出色的抗噪鲁棒性,较小的偏差性,对关联变化的高度敏感性,准确的时延检测能力,快速的计算速度以及在单调非线性变换下的鲁棒性。

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