首页> 美国卫生研究院文献>Journal of Anatomy and Physiology >Mathematical models for growth in alligator (Alligator mississippiensis) embryos developing at different incubation temperatures.
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Mathematical models for growth in alligator (Alligator mississippiensis) embryos developing at different incubation temperatures.

机译:在不同孵育温度下发展的扬子鳄(密西西比鳄)胚胎生长的数学模型。

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摘要

A variety of model-based (growth models) and model-free (cubic splines, exponentials) equations were fitted using weighted-nonlinear least squares regression to embryonic growth data from Alligator mississippiensis eggs incubated at 30 and 33 degrees C. Goodness of fit was estimated using a chi 2 on the sum of squared, weighted residuals, and run and sign tests on the residuals. One of the growth models used (Preece & Baines, 1978) was found to be superior to the classical growth models (exponential, monomolecular, logistic, Gompertz, von Bertalanffy) and gave an adequate fit to all longitudinal measures taken from the embryonic body and embryonic mass. However, measurements taken from the head could not be fitted by growth models but were adequately fitted by weighted least squares cubic splines. Data for the stage of development were best fitted by a sum of 2 exponentials with a transition point. Comparison of the maximum growth rates and parameter values, indicated that the growth data at 30 degrees C could be scaled to 33 degrees C to multiplying the time by a scaling factor of 1.2. This is equivalent to a Q10 of about 1.86 or, after solving the Arrhenius equation, an E++ of 46.9 kJmol-1. This may be interpreted as indicating a common rate-limiting step in development at the 2 temperatures.
机译:使用加权非线性最小二乘回归拟合在30和33摄氏度温育的密西西比鳄卵的胚胎生长数据,拟合了多种基于模型的模型(增长模型)和无模型的方程式(三次样条,指数)。对平方,加权残差之和使用chi 2进行估计,并对残差进行运行和符号测试。发现使用的一种生长模型(Preece&Baines,1978)优于经典的生长模型(指数,单分子,逻辑,Gompertz,von Bertalanffy),并且对从胚体和胚胎质量。但是,从头部获得的测量值不能通过增长模型进行拟合,但可以通过加权最小二乘三次样条曲线进行适当拟合。开发阶段的数据最好由两个具有过渡点的指数相加来拟合。最大生长速率和参数值的比较表明,可以将30摄氏度的生长数据缩放到3​​3摄氏度,以将时间乘以1.2的缩放因子。这相当于Q10约为1.86,或者在解决了Arrhenius方程之后,E ++为46.9 kJmol-1。这可以解释为表明在两个温度下共同的限速步骤。

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