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Markov models of major depression for linking psychiatric epidemiology to clinical practice

机译:马尔可夫模型将精神病流行病学与临床实践联系起来

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Background Most epidemiological studies of major depression report estimates of period prevalence. Such estimates are useful for public health applications, but are not very helpful for informing clinical practice. Period prevalence is determined predominantly by incidence and episode duration, but it is difficult to connect these epidemiological concepts to clinical issues such as risk and prognosis. Incidence is important for primary and secondary prevention, and prognostic information is useful for clinical decision-making. The objective of this study was to decompose period prevalence data for major depression into its constituent elements, thereby enhancing the value of these estimates for clinical practice. Data from a series of population-based Canadian studies were used in the analysis. Markov models depicting incidence, prevalence and recovery from major depressive episodes were developed. Monte Carlo simulation was used to constrain model parameters to the epidemiological data. Results The association of sex with major depression was found to be due to a higher incidence in women. In distinction, the higher prevalence in unmarried subjects was mostly due to a different prognosis. Age-related changes in prevalence were influenced by both factors. Education, which was not found to be associated with major depression in the survey data, had no impact either on risk or prognosis. Conclusion The period prevalence of major depression is influenced both by incidence (risk) and episode duration (prognosis). Mathematical modeling of the underlying epidemiological relationships can make such data more readily interpretable in relation to clinical practice.
机译:背景资料大多数关于重度抑郁症的流行病学研究都报告了患病率的估计值。这样的估计对于公共卫生应用很有用,但对告知临床实践却不是很有帮助。周期患病率主要由发病率和发作持续时间决定,但是很难将这些流行病学概念与临床问题(如风险和预后)联系起来。发病率对于一级和二级预防很重要,预后信息对于临床决策很有用。这项研究的目的是将重度抑郁症的患病率数据分解成其构成要素,从而提高这些估计值对临床实践的价值。分析中使用了来自一系列基于人口的加拿大研究的数据。建立了描述重大抑郁发作的发病率,患病率和恢复情况的马尔可夫模型。使用蒙特卡洛模拟将模型参数约束到流行病学数据。结果发现性别与重度抑郁症的关联是由于女性发病率较高。与此不同,未婚受试者中较高的患病率主要是由于预后不同。与年龄相关的患病率变化受两个因素影响。在调查数据中未发现与严重抑郁相关的教育,对风险或预后均无影响。结论严重抑郁症的患病率受发病率(风险)和发作持续时间(预后)的影响。基本的流行病学关系的数学模型可以使这些数据相对于临床实践更容易解释。

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