2014
DOI: 10.1590/s0103-90162014000100004
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Critical points on growth curves in autoregressive and mixed models

Abstract: Adjusting autoregressive and mixed models to growth data fi ts discontinuous functions, which makes it diffi cult to determine critical points. In this study we propose a new approach to determine the critical stability point of cattle growth using a fi rst-order autoregressive model and a mixed model with random asymptote, using the deterministic portion of the models.Three functions were compared: logistic, Gompertz, and Richards. The Richards autoregressive model yielded the best fi t, but the critical grow… Show more

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Cited by 14 publications
(9 citation statements)
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“…45 Mixed effect model gives better fit for model with independent errors, whereas the auto-regressive model performs better in correcting residual auto-correlation effect. 46 There are good scopes for further improvements that can be carried out on the proposed procedure. The proposed "auto-regressive type" joint modeling can be refined more efficiently.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…45 Mixed effect model gives better fit for model with independent errors, whereas the auto-regressive model performs better in correcting residual auto-correlation effect. 46 There are good scopes for further improvements that can be carried out on the proposed procedure. The proposed "auto-regressive type" joint modeling can be refined more efficiently.…”
Section: Discussionmentioning
confidence: 99%
“…Both approach could help to get insight on disease progression and comparisons on these approaches depend on the scenario in which they can be effectively applied 45 . Mixed effect model gives better fit for model with independent errors, whereas the auto‐regressive model performs better in correcting residual auto‐correlation effect 46 …”
Section: Discussionmentioning
confidence: 99%
“…In each of the models estimated before and after the peak of the pandemic, at the second stage of modeling we added an autoregressive component of order one (AR(1)) to compare the results to the models that do not account for the violation of independence of residuals. This approach has been successfully used to model plant and animal growth where measuring the same unit can lead to violation of independence of residuals [15] [16]. Next, we will select the most useful model to modeling the pandemic by using Vuong's test [23].…”
Section: Literature Reviewmentioning
confidence: 99%
“…Thus, there is a dire need for research on modeling the outbreak of COVID-19 to help officials in their decision-making processes regarding interventions and allocation of resources [22]. At the moment this manuscript was being written, the pandemic was ongoing and most of the epidemiological models developed focused on short-term predictions, identifying the daily peak of COVID-19 cases, predicting the duration of the pandemic, and estimating the possible impact of the measures implemented for minimizing exposure to the virus and decrease the fatality rate [1] [3] [11] [12][14] [15][17] [25].…”
Section: Introductionmentioning
confidence: 99%
“…Para calcular o intervalo de confiança da abcissa do ponto de inflexão usaremos a expressão (Pinho et al, 2014), dada por:…”
Section: Intervalo De Confiança Do Ponto De Inflexãounclassified