| Literature DB >> 31386630 |
Siddhartha Bikram Panday1,2, Prabhat Pathak1, Jeongin Moon1, Jooeun Ahn1,3.
Abstract
Many studies have investigated how aging decreases human strength and endurance. However, understanding the effect of aging on human motor ability requires more than knowledge of the separate temporal profile of individual motor function because the structure of human motor ability is multi-dimensional. We address the effect of aging on the multi-dimensional structure of human motor ability by investigating the performance records of athletes in track events across various age groups. We collected the performance records of 446 top-level decathletes whose ages ranged from 20 to 74, and performed a principal component analysis of the records in 100m, 1500m, and 400m races, which require strength, endurance, and the mixture of both, respectively. Our analysis shows that aging results in a substantial and sudden change in the motor ability structure, contrasting sharply with the gradual decrease in performance in each track event. The rapid structural change develops around the age of 50, which is much earlier than the "breakpoint" of 70 years suggested in multiple previous studies. Our findings indicate that the structural change in motor ability can significantly precede the failure in the overall motor performance.Entities:
Keywords: endurance; masters athletes; motor ability structure; principal component analysis; strength
Mesh:
Year: 2019 PMID: 31386630 PMCID: PMC6682536 DOI: 10.18632/aging.102126
Source DB: PubMed Journal: Aging (Albany NY) ISSN: 1945-4589 Impact factor: 5.682
Sample size and running performance of different age groups.
| 20~34 | 109 | 9.13 (0.18) | 8.12 (0.16) | 5.44 (0.18) | |||
| 35~39 | 43 | 8.75 (0.23) | −4.16 | 7.67 (0.18) | −5.65 | 5.15 (0.26) | −5.19 |
| 40~44 | 34 | 8.32 (0.29) | −8.86 | 7.27 (0.22) | −10.54 | 4.86 (0.30) | −10.61 |
| 45~49 | 58 | 8.11 (0.28) | −11.17 | 7.05 (0.24) | −13.18 | 4.80 (0.31) | −11.72 |
| 50~54 | 52 | 7.85 (0.23) | −13.97 | 6.76 (0.22) | −16.83 | 4.59 (0.35) | −15.63 |
| 55~59 | 40 | 7.57 (0.23) | −17.04 | 6.42 (0.23) | −20.99 | 4.34 (0.32) | −20.25 |
| 60~64 | 44 | 7.39 (0.24) | −19.00 | 6.12 (0.32) | −24.73 | 4.04 (0.37) | −25.69 |
| 65~69 | 29 | 7.11 (0.19) | −22.09 | 5.83 (0.39) | −28.23 | 3.86 (0.40) | −29.00 |
| 70~74 | 37 | 6.78 (0.25) | −25.69 | 5.43 (0.28) | −33.13 | 3.52 (0.33) | −35.26 |
Note. Decline in the average speed is calculated as the percentage change with respect to the performance of 20~34 group.
Figure 1The change in loading patterns. (A) shows the factor loadings for the first and the second principal components (PCs) and proportions of variance explained by the PCs. Colors are assigned to loadings ≥ 0.5. Four different colors indicate four categories classified according to the loading pattern. (B) shows how each factor loading changes as the age increases. Flipping occurs around the age of 50.
Figure 2The change in correlation coefficients. The age dependent changes of the correlation coefficient between the speed in 100m run and the speed in 400m run; and the correlation coefficient between the speed in 400m run and the speed in 1500m run are shown. The two correlation coefficients cross around the age of 50.
Figure 3The change in principal components (PCs) and performance. (A) Abrupt changes in the directions of the PCs. Each vector denotes the first or the second PC. Sudden changes in the directions of both the first and the second PCs occur around the age of 50. (B) Gradual decrease in performance. The coordinate of the end point of each vector consists of the mean values of average speed in three track events. Aging gradually diminishes the magnitude of the vector, but hardly changes its direction.
Figure 4Statistically significant decrease in performance with increase in age. (A) and (B) show 100m, 400m, and 1500m run performance in speed and record times across nine age groups. The circle and the bar denote the mean and the mean ± standard deviation. Analysis of variance (ANOVA) demonstrates significant differences between all pairs of neighboring age groups in all three events, except only two pairs in the 1500m run.
Figure 5Linear decrease in performance with increase in age. (A) and (B) show the age-dependent linear decreases in speed and the linear increases in record times, respectively. The R2 values for the regression of the both variables on age are all high, but the regression of speed on age shows higher R2 values for all three events.