2021
DOI: 10.1002/ecm.1449
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Developing hierarchical density‐structured models to study the national‐scale dynamics of an arable weed

Abstract: Population dynamics can be highly variable in the face of environmental heterogeneity, and understanding this variation is central in the study of ecology. Robust management decisions require that we understand how populations respond to management at a range of scales, and under a broad suite of conditions. Population models are potentially valuable tools in addressing this challenge. However, without adequate data, models can fail to produce useful results. Populations of arable weeds are particularly proble… Show more

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Cited by 3 publications
(6 citation statements)
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“…In our analyses, the most effective option for reducing weed population variables is cropping, which is consistent with several previous quantitative studies of black‐grass control (Goodsell et al., 2021; Lutman et al., 2013). Whilst cultivation and herbicide applications have noticeable but smaller effects on weed density compared to cropping, rotations are often collinear with particular management strategies (Figures S5 and S6).…”
Section: Discussionsupporting
confidence: 91%
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“…In our analyses, the most effective option for reducing weed population variables is cropping, which is consistent with several previous quantitative studies of black‐grass control (Goodsell et al., 2021; Lutman et al., 2013). Whilst cultivation and herbicide applications have noticeable but smaller effects on weed density compared to cropping, rotations are often collinear with particular management strategies (Figures S5 and S6).…”
Section: Discussionsupporting
confidence: 91%
“…For clarity and ease of reading, we drop the t and j subscripts in equations from here on, however, all probabilities are time and field‐dependent. We calculated probabilities of observing a given density state, where pik gives the probability of observing state k at time t , conditional on explanatory variables xmM at quadrat i within field j :pi1goodbreak=1goodbreak−logit1)(ηigoodbreak−c1,pikgoodbreak=logit1)(ηigoodbreak−ck1goodbreak−logit1)(ηigoodbreak−ck,piKgoodbreak=logit1)(ηigoodbreak−cK1.We then modelled field‐level weed population dynamics using density‐structured models (Freckleton et al., 2018; Goodsell et al., 2021). nnormalt+1goodbreak=boldTnt,where n is a vector, of K density states.…”
Section: Methodsmentioning
confidence: 99%
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