2020
DOI: 10.1038/s41598-020-64839-y
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A new framework for growth curve fitting based on the von Bertalanffy Growth Function

Abstract: All organisms grow. Numerous growth functions have been applied to a wide taxonomic range of organisms, yet some of these models have poor fits to empirical data and lack of flexibility in capturing variation in growth rate. We propose a new VBGF framework that broadens the applicability and increases flexibility of fitting growth curves. This framework offers a curve-fitting procedure for five parameterisations of the VBGF: these allow for different body-size scaling exponents for anabolism (biosynthesis pote… Show more

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Cited by 29 publications
(28 citation statements)
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“…In research into growth, for over one hundred years long had dominated the growth data interpolation methods. Fitting growth curves to data was the mainstream in research into growth of animals and humans (Lee et al, 2020;Suki and Frey, 2017). Although the genetics of quantitative traits has been studied for over 100 years, very few of the polymorphisms that cause variation in these traits were known until recently (Goddard et al, 2016).…”
Section: Models Of Animal's Growthmentioning
confidence: 99%
“…In research into growth, for over one hundred years long had dominated the growth data interpolation methods. Fitting growth curves to data was the mainstream in research into growth of animals and humans (Lee et al, 2020;Suki and Frey, 2017). Although the genetics of quantitative traits has been studied for over 100 years, very few of the polymorphisms that cause variation in these traits were known until recently (Goddard et al, 2016).…”
Section: Models Of Animal's Growthmentioning
confidence: 99%
“…Ninety-five percent confidence intervals for each growth parameter were calculated using the maximum likelihood and Chi-square profiles [41]. The confidence interval was defined as all the values of θ that satisfy the following inequality: 2(LL(Y|θ) − L[Y|θ best ]) < x 2 1,1−∝ , where L[Y|θ best ] = maximum likelihood of the most probable value of θ and χ 2 1,1−∝ is the Chi-square value with one degree of freedom at the 1-α = 0.95 confidence level. Thus, the 95% confidence interval of θ encompasses all values of θ that are twice the difference between the maximum likelihood of a given θ and the maximum likelihood of the best estimate of being less than 3.84 [13].…”
Section: Confidence Intervals For Parametersmentioning
confidence: 99%
“…Accurate estimation of individual growth parameters is crucial for population dynamic studies since growth is among the most important aspects in demographic analyses. Stock biomass is related to individual growth, and fish grow in response to seasonal and local environmental conditions in timing or location [1,2]. The importance is reflected in the large amount of scientific literature on individual growth in fisheries, aquaculture, and ecological studies [3][4][5][6].…”
Section: Introductionmentioning
confidence: 99%
“…Growth curves functions (GCFs) are nonlinear regression equations that predict body weight (BW) at different stages of animal life (12,14). Understanding the biological meanings of the growth curve parameters and their relationship with other important economic traits may pave the way for experts to use this information in breeding plans (23).…”
Section: Introductionmentioning
confidence: 99%