1995
DOI: 10.1029/95jc00458
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The lognormal distribution as a model for bio‐optical variability in the sea

Abstract: The lognormal distribution is presented as a useful model for bio-optical variability at a variety of spatial and temporal scales. A parametric statistical framework is presented for using the lognormal model to assess the effects of heterogeneity and scale on closure. Variability at small scales affects but is unresolved by large-scale measurements. An assumed lognormal distribution allows one to integrate over small-scale variability to predict large-scale measurements. Examples are presented to demonstrate … Show more

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Cited by 534 publications
(372 citation statements)
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“…The original chlorophyll data binned to a 9-km latitude/longitude grid is interpolated onto the regular 1.0°× 1.0°grid for computational efficiency by using a bilinear interpolation method. The median value in each grid is used in the interpolation process due to a nearly log-normal distribution of ocean chlorophyll concentrations (34). All data are analyzed for the period 1998-2013 to match the period of satellite-retrieved chlorophyll.…”
Section: Methodsmentioning
confidence: 99%
“…The original chlorophyll data binned to a 9-km latitude/longitude grid is interpolated onto the regular 1.0°× 1.0°grid for computational efficiency by using a bilinear interpolation method. The median value in each grid is used in the interpolation process due to a nearly log-normal distribution of ocean chlorophyll concentrations (34). All data are analyzed for the period 1998-2013 to match the period of satellite-retrieved chlorophyll.…”
Section: Methodsmentioning
confidence: 99%
“…Statistical analyses of chlorophyll concentrations are sometimes performed on log-transformed data (e.g. Campbell, 1995). However, a log-transformation did not help in stabilizing the variance of the model errors or making them more normally distributed, so we used the untransformed chlorophyll concentration by principle of parsimony.…”
Section: Trend Detection In Presence Of Autocorrelation and Discontinmentioning
confidence: 99%
“…Prior to all analysis we log-transform Chl, due to Chl being lognormally distributed (Campbell, 1995). δChl is frequently given in percentage difference relative to the background Chl as…”
mentioning
confidence: 99%