Long tandem repeats as a form of genomic copy number variation: structure and length polymorphism of a chromosome 5p repeat in control and schizophrenia populations.
Long tandem repeats as a form of genomic copy number variation: structure and length polymorphism of a chromosome 5p repeat in control and schizophrenia populations.
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DOI:
10.1097/ypg.0b013e3283207ff6
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发表时间:
2009-04
影响因子:
0.9
通讯作者:
Margolis RL
中科院分区:
文献类型:
--
作者:
Bruce HA;Sachs N;Rudnicki DD;Lin SG;Willour VL;Cowell JK;Conroy J;McQuaid DE;Rossi M;Gaile DP;Nowak NJ;Holmes SE;Sklar P;Ross CA;Delisi LE;Margolis RL
Genomic copy number variations (CNVs) are a major form of variation in the human genome and play an etiologic role in several neuropsychiatric diseases. Tandem repeats, particularly with long (> 50bp) repeat units, are a relatively common yet underexplored type of CNV that may significantly contribute to human genomic variation and disease risk. We therefore performed a pilot experiment to explore the potential role of long tandem repeats as risk factors in psychiatric disorders. A bacterial artificial chromosome (BAC)-based array comparative genomic hybridization (aCGH) platform was used to examine CNVs in genomic DNA from 34 probands with schizophrenia or schizoaffective disorder. The aCGH screen detected an apparent deletion on 5p15.1 in two probands, caused by the presence in each proband of two low copy number (short) alleles of a tandem repeat that ranges in length from < 10 to > 50 3.4 kb units in the population examined. Short alleles partially segregate with schizophrenia in a small number of families, though linkage was not significant. An association study showed no significant difference in repeat length between 406 schizophrenia cases and 392 controls. Though we did not demonstrate a relationship between the 5p15.1 repeat and schizophrenia, our results illustrate that long tandem repeats represent an intriguing type of genetic variation that have not been previously studied in connection with psychiatric illness. aCGH can detect a small subset of these repeats, but systematic investigation will require the development of specific arrays and improved analytic methods.