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精神分裂症的连锁研究:统计功效的模拟研究

Linkage studies of schizophrenia: a stimulation study of statistical power.

作者信息

Chen W J, Faraone S V, Tsuang M T

机构信息

Department of Epidemiology, Harvard School of Public Health, Boston, Massachusetts.

出版信息

Genet Epidemiol. 1992;9(2):123-39. doi: 10.1002/gepi.1370090205.

Abstract

In planning for a linkage study, it is important to determine the number of pedigrees needed to show linkage. Our study overcomes some of the limitations of previous power studies by simulating multigeneration pedigrees to be compatible with the demographic and genetic epidemiological features of schizophrenia; these are variable age at onset, reduced fertility, and increased mortality after onset. We evaluate the power of these pedigrees by first simulating an ascertainment rule requiring at least three ill family members per pedigree and then simulating the trait and marker genotypes according to a single gene model known to fit epidemiological family study data. Our analysis allows for incomplete and age-dependent penetrance, phenocopies, and interpedigree heterogeneity. We present the power to detect linkage at several lod score thresholds since the multiple tests and phenotypic models required for complex diseases may necessitate using a lod score significance level greater than three. The sample size needed to achieve sufficient power is feasible if 50% of the pedigrees are linked to the marker under test. It may not be feasible to detect linkage if only 25% of the pedigrees are linked, even if a very closely linked marker is used. Our results indicate that to be certain of adequate statistical power, linkage analyses of schizophrenia will require very large samples that do not have a marked degree of genetic heterogeneity.

摘要

在规划连锁研究时,确定显示连锁所需的家系数量非常重要。我们的研究克服了以往效能研究的一些局限性,通过模拟多代家系以符合精神分裂症的人口统计学和遗传流行病学特征;这些特征包括发病年龄可变、生育力降低以及发病后死亡率增加。我们通过首先模拟一种确定规则来评估这些家系的效能,该规则要求每个家系至少有三名患病家庭成员,然后根据已知符合流行病学家族研究数据的单基因模型模拟性状和标记基因型。我们的分析考虑了不完全和年龄依赖性外显率、表型模拟以及家系间异质性。由于复杂疾病所需的多次检验和表型模型可能需要使用大于3的对数优势比分显著性水平,我们给出了在几个对数优势比分阈值下检测连锁的效能。如果50%的家系与受试标记连锁,那么获得足够效能所需的样本量是可行的。如果只有25%的家系连锁,即使使用非常紧密连锁的标记,检测连锁也可能不可行。我们的结果表明,为了确保有足够的统计效能,精神分裂症的连锁分析将需要非常大的样本,且样本没有明显程度的遗传异质性。

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