2013
DOI: 10.1111/wre.12020
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A hydrothermal seedling emergence model for Conyza bonariensis

Abstract: Summary Conyza bonariensis is a South American native annual Asteraceae that has been introduced to the Mediterranean, where it behaves as a ruderal plant and a weed that is difficult to control in several crops. The development of predictive models can contribute to control measures at early growth stages, but currently there are no studies to predict seedling emergence of Conyza species. Our objectives were to develop and evaluate a model for predicting emergence response of C. bonariensis to the soil hydrot… Show more

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Cited by 42 publications
(33 citation statements)
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“…PNR models have been fitted for a range of species, for example Galium spp. (Royo‐Esnal et al ., ), Bromus diandrus Roth (Garcia et al ., ) and Conyza bonariensis (L.) Cronquist (Zambrano‐Navea et al ., ).…”
Section: Introductionmentioning
confidence: 97%
“…PNR models have been fitted for a range of species, for example Galium spp. (Royo‐Esnal et al ., ), Bromus diandrus Roth (Garcia et al ., ) and Conyza bonariensis (L.) Cronquist (Zambrano‐Navea et al ., ).…”
Section: Introductionmentioning
confidence: 97%
“…These models are often based on the hydrothermal time concept (Bradford 2002) and require the estimation of biological parameters, base temperature, and base water potential for germination (t b and Y b hereinafter), to simulate seedling emergence according to weather trends. Adopting inaccurate values of t b and Y b could notably influence the precision of model prediction, so several procedures have been proposed to estimate these parameters, such as linear or nonlinear regression with resampling methods (Masin et al 2010;Onofri et al 2014), population-based threshold models (Dorado et al 2009b), probit analysis (Zambrano-Navea et al 2013) or survival analysis (Onofri et al 2010).…”
mentioning
confidence: 99%
“…(1) logistic model of germination time course plus linear regression of germination rate against incubation temperature with resampling bootstrap methods (Masin et al 2010), (2) probit analysis Zambrano-Navea et al 2013) were adopted independently, starting with the same germination data, to calculate t b of all studied species in order to assess potential differences between the results obtained by the two procedures.…”
mentioning
confidence: 99%
“…Following, each “non‐dormant” fraction of the seedbank accumulates a certain amount of hydrothermal time to achieve germination and pre‐emergence growth in order to finally emergence. Thus, cumulative emergence ( E T, ψ ) was represented as E(T,ψ)=false[Gfalse(θAT,T,tfalse)Knormalψb(normalθnormalAT)false]RE(T,ψ),Kψnormalbfalse(θATfalse)=1ifψ>normalψb(normalθnormalAT)0otherwise,where Gfalse(θAT,T,tfalse) is the cumulative percentage of germination of the seed population at a given dormancy level (i.e., PY + PD status) after incubation for a given time ( t ) and temperature ( T ) (Equation ); Knormalψb(normalθnormalAT) indicates whether soil water potential allows for hydrothermal‐time accumulation (Knormalψb(normalθnormalAT) = 1) for seed germination or not (Knormalψb(normalθnormalAT) = 0) according to the dormancy status of the seed population (adapted from Zambrano‐Navea, Bastida, & Gonzalez‐Andujar, ). RE ( T ,ψ) is the hypocotyl elongation rate according to the soil temperature and moisture content.…”
Section: Methodsmentioning
confidence: 99%