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首页> 外文期刊>Agricultural and Forest Meteorology >Reply to the comment on Vickers et al. (2009): Self-correlation between assimilation and respiration resulting from flux partitioning of eddy-covariance CO_2 fluxes
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Reply to the comment on Vickers et al. (2009): Self-correlation between assimilation and respiration resulting from flux partitioning of eddy-covariance CO_2 fluxes

机译:回复关于维克斯等人的评论。 (2009):涡动-协方差CO_2通量的通量分配导致同化和呼吸之间的自相关

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摘要

We thank Lasslop et al. (2010) for their remarks and interest, and appreciate the opportunity to clarify our manuscript. Hopefully this attention will increase awareness of the issue of self-correlation in the CO_2 flux community. There is currently arevival of the long-known concerns about self-correlation in the turbulence and boundary-layer community. Anderson (2009) suggests that because the degree to which self-correlation affects regression relationships is not simple to calculate in all cases, techniques that avoid the problem are preferred. Self-correlation (Hicks, 1978; Klipp and Mahrt, 2004; Baas et al, 2006; Toba et al, 2008) has also been referred to as spurious correlation (Pearson, 1897; Kenney, 1982; Kenney, 1991; Jackson and Somers,1991; Aldrich, 1995; Brett, 2004), spurious inference or faulty inference (Prairie and Bird, 1989) and as the shared variable problem in the statistics literature (see additional references in Vickers et al., 2009). It arises when one group of variablesis plotted against another, and the two groups have one or more variables in common. For example, x+y and x are self-correlated because they share the common variable x. The degree of self-correlation is proportional to the ratio of the variances of theshared to the unshared variable. The relationship between the orientation of the self-correlation and of the true physical correlation is important.
机译:我们感谢Lasslop等。 (2010)的评论和兴趣,并感谢有机会澄清我们的手稿。希望这种关注将增加对CO_2通量族群中自相关问题的认识。当前,关于湍流和边界层社区中的自相关的长期关注仍然存在。 Anderson(2009)提出,由于并非在所有情况下都容易计算自相关影响回归关系的程度,因此首选避免该问题的技术。自相关(Hicks,1978; Klipp和Mahrt,2004; Baas等,2006; Toba等,2008)也被称为虚假相关(Pearson,1897; Kenney,1982; Kenney,1991; Jackson and Somers) ,1991; Aldrich,1995; Brett,2004),虚假推断或错误推断(Prairie和Bird,1989),并且是统计文献中的共享变量问题(参见Vickers等,2009中的其他参考文献)。当一组变量相对于另一组绘制,并且两组具有一个或多个共同变量时,就会出现这种情况。例如,x + y和x是自相关的,因为它们共享公共变量x。自相关度与共享变量与非共享变量的方差之比成正比。自相关和真实物理相关的方向之间的关系很重要。

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