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Using Fishery Models to Examine Self- and Co-Regulation Processes Across Multiple Timescales

机译:使用Fishery模型检查跨多个时间尺度的自我调节和共同调节过程

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Differential equation models have intuitively meaningful parameters that can be mapped to developmental theories emphasizing nonlinear multiple timescale processes. Following this tradition, we map theoretical propositions of infant-parent self-/co-regulation to intrinsic and extrinsic dynamics captured by fishery models wherein fish's reproduction and farmers' harvesting contribute to population size. Integrated and estimated within a multilevel growth modeling framework, the model captures distinct components of self-/co-regulation and changes with age. We use simulations to examine viability of the model's application to real-world data and illustrate the model's utility using exemplar data drawn from a multiple timescale study of infant distress and mother soothing behaviors (N = 144 dyads) as the infant received routine immunizations at ages 2 and 6 months. Results highlight the benefits of articulating theoretical propositions within a differential equations framework, and using multiple timescale study designs with natural or experimentally induced perturbations in the study of self-/co-regulation and its development.
机译:微分方程模型具有直观上有意义的参数,可以将其映射到强调非线性多个时标过程的发展理论。遵循这一传统,我们将婴儿-父母自我/共同调节的理论命题映射到渔业模型所捕获的内在和外在动力中,其中鱼类的繁殖和农民的收成对种群规模有贡献。在多级增长建模框架中进行集成和估计后,该模型捕获了自我/共同调节以及随年龄变化的独特组成部分。我们使用模拟来检验模型应用于现实世界数据的可行性,并使用从婴儿窘迫和母亲抚慰行为(N = 144 dyad)的多个时间尺度研究中获得的示例数据说明模型的实用性,因为婴儿在年龄较大时接受了常规免疫接种2个月和6个月。结果突出了在微分方程框架内阐明理论命题的好处,并在自我/共同调节及其发展的研究中使用具有自然或实验诱发扰动的多个时间尺度研究设计。

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