| Literature DB >> 32939428 |
Shuai Zha1, Xin Wei1, Ruoxi Fang1, Qi Wang2, Hancheng Lin1, Kai Zhang1, Haohui Zhang1, Ruina Liu1, Zhouru Li3, Ping Huang4, Zhenyuan Wang1.
Abstract
Semen stain is one of the most important biological evidence at sexual crime scenes. Age estimation of human semen stains plays an important role in forensic work, and it is rarely studied due to lack of well-established methods. In this study, the technique called attenuated total reflection Fourier transform infrared spectroscopy (ATR-FTIR) coupled with advanced chemometric methods was employed to determine the age of semen stains on three different substrates: glass slides, tissues and fabric made of regenerated cellulose fibres up to 6 d. Partial least squares regression (PLSR) was used in conjunction with spectral analysis for age estimation, and the results generated high R 2 values (cross-validation: 0.81, external validation: 0.74) but a narrow margin of error for root mean square error (RMSE) (RMSE of cross-validation: 0.77 d, RMSE of prediction: 1.02 d). Additionally, our results indicated the robustness of PLSR model was not weaken by the influence of different substrates in this study. Our results indicate that ATR-FTIR, combined with chemometric methods, shows great potential as a convenient and efficient tool for age estimation of semen stains. Moreover, the method could be applied to routine forensic investigations in the future.Entities:
Keywords: Forensic sciences; Fourier transform infrared; age estimation; chemometrics; forensic medicine; semen stain; spectroscopy
Year: 2019 PMID: 32939428 PMCID: PMC7476623 DOI: 10.1080/20961790.2019.1642567
Source DB: PubMed Journal: Forensic Sci Res ISSN: 2471-1411
Figure 1.(A) FTIR averaged spectra of semen stains at different time points in the range of 1 800–900 cm−1. (B) The spectra of second derivative transformation at different time points in the same range.
Major Fourier transform infrared spectroscopy (FTIR) peak component assignment of semen stain.
| Frequency (cm−1) | Assignment |
|---|---|
| 1 640 | Amide I: α-helix |
| 1 539 | Amide II: β-sheet |
| 1 518 | Tyrosine |
| 1 448 | C–H bending vibrations of -CH2 and -CH3 groups |
| 1 392 | Symmetric vibration of COO−: fatty acids and polysaccharides |
| 1 232 | Asymmetric vibration of PO2− |
| 1 088 | Symmetric vibration of PO2− |
| 1 059–1 040 | Sugar moieties within glycoproteins |
| 954 | Symmetric C–O stretching from carbohydrates |
Figure 2.Raw spectra from semen stains (grey lines) and eluent from semen stains on tissues (orange line) and fabric made of regenerated cellulose fibres (blue line).
Figure 3.Principle component analysis result of different samples of semen stains on three substrates over 6 d. Complicated overlap indicates small variation between different substrates. PC: Principle component.
Comparison the partial least squares regression (PLSR) models based on absorbance and second derivative spectra.
| Spectral type | LVs | Cross-validation of internal validation | External validation | |||
|---|---|---|---|---|---|---|
| RMSECV (d) | Explained variance (%) | RMSEP (d) | ||||
| Absorbance | 6 | 0.79 | 0.80 | 80.91 | 0.72 | 1.06 |
| Second derivative | 5 | 0.81 | 0.77 | 47.83 | 0.74 | 1.02 |
LVs: latent variables; RMSECV: root mean square error of cross-validation; RMSEP: root mean square error of the predications.
Figure 4.Results from the internal validation and external validation sets by (A) partial least squares regression (PLSR) models and (B) second derivative transformation by PLSR models in 0.5–6 d period. The grey dashed lines are the reference lines corresponding to the perfect external validation.
Figure 5.Loading plot of latent variable (LV) 1 in the partial least squares regression (PLSR) model of second derivative transformation. The gray dashed line is the reference line corresponding to the perfect external validation.
Figure 6.Variable importance in projection (VIP) scores in the partial least squares regression (PLSR) model of second derivative transformation.