| Literature DB >> 32499893 |
Marco Recenti1, Carlo Ricciardi1,2, Kyle Edmunds1, Magnus K Gislason1, Paolo Gargiulo1,3.
Abstract
The nonlinear trimodal regression analysis (NTRA) method based on radiodensitometric CT images distributions was developed for the quantitative characterization of soft tissue changes according to the lower extremity function of elderly subjects. In this regard, the NTRA method defines 11 subject-specific soft tissue parameters and has illustrated high sensitivity to changes in skeletal muscle form and function. The present work further explores the use of these 11 NTRA parameters in the construction of a machine learning (ML) system to predict body mass index and isometric leg strength using tree-based regression algorithms. Results obtained from these models demonstrate that when using an ML approach, these soft tissue features have a significant predictive value for these physiological parameters. These results further support the use of NTRA-based ML predictive assessment and support the future investigation of other physiological parameters and comorbidities.Entities:
Keywords: Computed Tomography; Machine learning; body mass index; isometric leg strength; soft tissue
Year: 2020 PMID: 32499893 PMCID: PMC7254455 DOI: 10.4081/ejtm.2019.8892
Source DB: PubMed Journal: Eur J Transl Myol ISSN: 2037-7452
Fig 1.The 11 NTRA parameters represented on their three respective PDF’s. N defines the distribution amplitude, μ is the peak location, σ is the distribution width, and α is the distribution’s skewness.
BMI prediction results
| 0.8305 | 0.783 ± 0.020 | |
| 0.817 | 0.775 ± 0.019 | |
| 0.813 | 0.759 ± 0.022 | |
| 0.811 | 0.757± 0.023 |
Mean ± std and max value of R2 for the four ML algorithms.54 results are considered, obtained from all the k_fold divisions with k=8,12,16,18
ISO prediction results
| 0.613 | 0.560± 0.040 | |
| 0.587 | 0.519± 0.052 | |
| 0.614 | 0.511± 0.051 | |
| 0.599 | 0.512± 0.057 |
Mean ± std and max value of R2 for the four ML algorithms.54 results are considered, obtained from all the k_fold divisions with k=8,12,16,18