2021
DOI: 10.1017/s0960258521000040
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Estimation of thermal time model parameters for seed germination in 15 species: the importance of distribution function

Abstract: Thermal time models have been widely applied to predict temperature requirements for seed germination. Generally, a log-normal distribution for thermal time [θT(g)] is used in such models at suboptimal temperatures to examine the variation in time to germination arising from variation in θT(g) within a seed population. Recently, additional distribution functions have been used in thermal time models to predict seed germination dynamics. However, the most suitable kind of the distribution function to use in the… Show more

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Cited by 10 publications
(4 citation statements)
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“…A linear regression equation was derived to relate germination rate with temperature in the sub-optimal temperature range. The thermal time constant (θ, • C•d) was estimated as the inverse slope of the regression line, and the base temperature (T b ) was calculated by extrapolation to the point where the germination rate was zero [33].…”
Section: Thermal Evaluationmentioning
confidence: 99%
“…A linear regression equation was derived to relate germination rate with temperature in the sub-optimal temperature range. The thermal time constant (θ, • C•d) was estimated as the inverse slope of the regression line, and the base temperature (T b ) was calculated by extrapolation to the point where the germination rate was zero [33].…”
Section: Thermal Evaluationmentioning
confidence: 99%
“…Thus, for understanding the biological meaning of such patterns, it is more appropriate to assume that they are caused by multiple normally distributed subpopulations than to seek a specific function to empirically fit each novel pattern. The latter may fit the observed data well, but the biological meaning of the additional parameters required for such models can be obscure (Watt et al, 2010;Mesgaran et al, 2013;Chen et al, 2021). In contrast, the subpopulation approach is directly amenable to practical use, for example, if there is a less vigorous minor subpopulation in the seed lot (e.g., Fig.…”
Section: Subpopulations (All Models)mentioning
confidence: 99%
“…Models that simplify the base temperature as constant need three to four parameters to characterize the random base water potential to give the sigmoid time course of germination (Huang et al 2016;Liu et al 2020). For models that take the base temperature as a random number, depending on the types of the distribution functions, they need six parameters when both the base temperature and matric potential are approximated as normal distributions, or eight parameters when they are described by Weibull or loglogistic function (Chen et al 2021;Mesgaran et al 2013). As the normal distribution is least accurate to describe the time course of germination (Mesgaran et al 2013), the proposed model is more parameter-efficient than the hydrothermal time models.…”
Section: Comparison With the Hydrothermal Time Modelmentioning
confidence: 99%