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分类依据与纠错

AI 根据所提供的论文材料归类:摘要直接处理非高斯时间序列、自相关和条件动态回归,符合时间序列方法方向。

反馈分类问题

Transitional Regression Models, with Application to Environmental Time Series

转移回归模型及其在环境时间序列中的应用

正在核对关联版本…

代码、数据与补充材料

正在核对对应版本的资源…

关注这篇论文的作者
Louise M. Ryan
Joel D. Schwartz
Lucas M. Neas
Paul C. Stark
Harriet A. Burge

转移回归模型及其在环境时间序列中的应用

研究问题
如何分析具有自相关的离散或非正态环境时间序列,并区分滞后结局建模、误差相关建模与灵活趋势的作用?
方法与思路
作者用给定历史观测的条件均值和方差统一两类广义线性模型扩展,并在花粉资料中加入非参数平滑趋势。
材料陈述的贡献
摘要说明两类方法在非高斯情形下形成不同模型,并报告花粉案例中加入平滑趋势后残差自相关消失及相应拟合算法。
阅读关注点
应核对条件与边际参数的解释、两类模型的方差结构、标准误计算,以及趋势灵活性与自相关之间的诊断权衡。
阅读边界
仅据版本未注明的 OpenAlex 索引摘要,不能推断刊本变化;案例中的残差结果不构成普遍保证,花粉与气象关系也未被识别为因果。

原文摘要

Environmental epidemiologists often encounter time series data in the form of discrete or other nonnormal outcomes; for example, in modeling the relationship between air pollution and hospital admissions or mortality rates. We present a case study examining the association between pollen counts and meteorologic covariates. Although such time series data are inadequately described by standard methods for Gaussian time series, they are often autocorrelated, and warrant an analysis beyond those provided by ordinary generalized linear models (GLMs). Transitional regression models (TRMs), signifying nonlinear regression models expressed in terms of conditional means and variances given past observations, provide a unifying framework for two mainstream approaches to extending the GLM for autocorrelated data. The first approach models current outcomes with a GLM that incorporates past outcomes as covariates, whereas the second models individual outcomes with marginal GLMs and then couples the error terms with an autoregressive covariance matrix. Although the two approaches coincide for the Gaussian GLM, which serves as a helpful introductory example, in general they yield fundamentally different models. We analyze the pollen study using TRM's of both types and present parameter estimates together with asymptotic and bootstrap standard errors. In several cases we find evidence of residual autocorrelation; however, when we relax the TRM to allow for a nonparametric smooth trend, the autocorrelation disappears. This kind of trade-off between autocorrelation and flexibility is to be expected, and has a natural interpretation in terms of the covariance function for a nonparametric smoother. We provide an algorithm for fitting these flexible TRM's that is relatively easy to program with the generalized additive model software in S-PLUS.

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