Abstract
Many methods have been suggested for evaluating the evidential value of a matching Y-chromosomal DNA
profile obtained from a biological stain associated with a crime scene and the Y-chromosomal DNA profile of a
suspect. Most of these methods are based on estimating the population frequency of the Y-profile. The common
independence assumption between loci for autosomal DNA profiles cannot be used for Y-chromosomal DNA
profiles. In this paper we reconsider the problem of population frequency estimation by application of Bayesian networks and the Chow-Liu algorithm to model dependencies between loci. We found that the method based on the Chow-Liu algorithm performs almost as well as the discrete Laplace method. We have also made comparisons to the independence model and we have demonstrated once again that the independence method foY-profiles cannot be supported.
profile obtained from a biological stain associated with a crime scene and the Y-chromosomal DNA profile of a
suspect. Most of these methods are based on estimating the population frequency of the Y-profile. The common
independence assumption between loci for autosomal DNA profiles cannot be used for Y-chromosomal DNA
profiles. In this paper we reconsider the problem of population frequency estimation by application of Bayesian networks and the Chow-Liu algorithm to model dependencies between loci. We found that the method based on the Chow-Liu algorithm performs almost as well as the discrete Laplace method. We have also made comparisons to the independence model and we have demonstrated once again that the independence method foY-profiles cannot be supported.
Original language | English |
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Journal | Forensic Science International: Genetics |
Volume | 37 |
Pages (from-to) | 29-36 |
Number of pages | 8 |
ISSN | 1872-4973 |
DOIs | |
Publication status | Published - 2018 |
Keywords
- Chow-Liu algorithm
- Discrete Laplace method
- Forensic genetics
- Lineage markers
- Weight of evidence
- Y-chromosome