2014
DOI: 10.1080/02626667.2013.860231
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Quantifying flow–ecology relationships with functional linear models

Abstract: Hydrologic metrics have been used widely to quantify flow-ecology relationships, however, there are several challenges associated with their use including the selection from a large number of available metrics and the limitation that metrics are a synthetic measure of a multi-dimensional flow regime. Using two case studies of fish species density and community composition, we illustrate the use of functional linear models to provide new insights into flow-ecology relationships and predict the expected impact o… Show more

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Cited by 40 publications
(28 citation statements)
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“…Rather than use a suite of hydrological metrics as covariates for species density, we used functional regression models to incorporate antecedent flow as continuous functions spanning the days of the year (Ramsay & Silverman, ; Yen et al., ),Densityi=normalβ0+false∑t=1365normalβ1false(tfalse)·Flowifalse(tfalse)+normalεiwhere Density i is the sampled species’ density in year i , Flow i ( t ) is the measured daily discharge on calendar day t (ranging from day 1 to 365) in year i , β 0 is the estimated average density for that species, β 1 ( t ) is the estimated unit increase in species density per unit increase in discharge on calendar day t , and ε i is the model residual associated with year i . Such functional approaches are more appropriate than traditional linear regression methods for characterising flow regimes in a holistic manner (Stewart‐Koster, Olden, & Gido, ). Here, rather than a suite of single‐valued regression coefficients, flow–ecology relationships are represented by the function‐valued regression coefficients β 1 ( t ).…”
Section: Methodsmentioning
confidence: 99%
“…Rather than use a suite of hydrological metrics as covariates for species density, we used functional regression models to incorporate antecedent flow as continuous functions spanning the days of the year (Ramsay & Silverman, ; Yen et al., ),Densityi=normalβ0+false∑t=1365normalβ1false(tfalse)·Flowifalse(tfalse)+normalεiwhere Density i is the sampled species’ density in year i , Flow i ( t ) is the measured daily discharge on calendar day t (ranging from day 1 to 365) in year i , β 0 is the estimated average density for that species, β 1 ( t ) is the estimated unit increase in species density per unit increase in discharge on calendar day t , and ε i is the model residual associated with year i . Such functional approaches are more appropriate than traditional linear regression methods for characterising flow regimes in a holistic manner (Stewart‐Koster, Olden, & Gido, ). Here, rather than a suite of single‐valued regression coefficients, flow–ecology relationships are represented by the function‐valued regression coefficients β 1 ( t ).…”
Section: Methodsmentioning
confidence: 99%
“…FPCA is a relatively new technique, and methods to handle jumps in time series are the topic of ongoing research. FPCA has been successfully used to relate temporal variation in river flow to ecological responses such as fish abundance (Ainsworth et al 2011, Stewart-Koster et al 2014, and thus could be useful for assessing effects of continuous sound exposure (e.g. offshore construction, vessel traffic) on marine mammal occurrence or abundance.…”
Section: Discussionmentioning
confidence: 99%
“…Broadly speaking, flow–ecology relationships can reflect the biological response to either flow magnitude or flow variation, both of which are potentially altered by water regulation. Ecological responses can be related to a wide variety of hydrologic drivers (Olden & Poff, ; Stewart‐Koster, Olden, & Gido, ); Buchanan et al., ; for brevity this review focuses on ecological response to flow magnitude at low discharge.…”
Section: Likelihood Of Nonlinearity For Different Ecological Indicatomentioning
confidence: 99%