TY - JOUR
T1 - Designing optimally multiplexed SNP genotyping assays
AU - Aumann, Yonatan
AU - Manisterski, Efrat
AU - Yakhini, Zohar
PY - 2005/5
Y1 - 2005/5
N2 - We consider the task of SNP (Single Nucleotide Polymorphism) genotyping. In many studies, genotyping of a large number of SNPs must be performed. Multiple SNPs can be genotyped together in the same assay (a process called multiplexed genotyping) provided they adhere to some constraints. We address the optimization problem of designing assays that maximize the number of genotyped SNPs, subject to the multiplexing constraints. We focus on the SNP genotyping method based on primer extension and mass-spectrometry (PEA/MS). We translate the optimization problem to a graph coloring problem, and provide essentially optimal heuristics for solving the corresponding coloring problem. In addition, we consider a method that enables a dramatic increase in the multiplexing rate by modifying primer masses. In this case, the multiplexing design problem can be modelled as a matching problem in hypergraphs. We analyze both theoretical and practical aspects of the problem, providing hardness results and practical heuristics. The heuristics are tested using simulation methods, and prove to be close to optimal in practice.
AB - We consider the task of SNP (Single Nucleotide Polymorphism) genotyping. In many studies, genotyping of a large number of SNPs must be performed. Multiple SNPs can be genotyped together in the same assay (a process called multiplexed genotyping) provided they adhere to some constraints. We address the optimization problem of designing assays that maximize the number of genotyped SNPs, subject to the multiplexing constraints. We focus on the SNP genotyping method based on primer extension and mass-spectrometry (PEA/MS). We translate the optimization problem to a graph coloring problem, and provide essentially optimal heuristics for solving the corresponding coloring problem. In addition, we consider a method that enables a dramatic increase in the multiplexing rate by modifying primer masses. In this case, the multiplexing design problem can be modelled as a matching problem in hypergraphs. We analyze both theoretical and practical aspects of the problem, providing hardness results and practical heuristics. The heuristics are tested using simulation methods, and prove to be close to optimal in practice.
KW - Approximation algorithms
KW - Genotyping
KW - Graph coloring
KW - High throughput genotyping
UR - http://www.scopus.com/inward/record.url?scp=15344338811&partnerID=8YFLogxK
U2 - 10.1016/j.jcss.2004.12.004
DO - 10.1016/j.jcss.2004.12.004
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AN - SCOPUS:15344338811
SN - 0022-0000
VL - 70
SP - 399
EP - 417
JO - Journal of Computer and System Sciences
JF - Journal of Computer and System Sciences
IS - 3
ER -