| Literature DB >> 26115423 |
Anna Maria Malagoni1, Nicola Lamberti2, James E Carrabre1, Hannu Litmanen1, Pierre Jeannier1, Larisa Zhukovskaja1, Donatella Dal Follo1, Christel Zambon2, Nicole Resch1, Fabio Manfredini3.
Abstract
BACKGROUND: The increased number of trips and competitions scheduled in the international agonistic calendars meets commercial demands while acting as a source of stress for the athletes. A model, developed in biathlons to monitor the so-called competition load, revealed an upward trend over time. The aim of this study was to evaluate, in a 21-year period, the effects of the International Biathlon Union's rescheduling of the competitive calendars to control the competition load, as well as its stability over time and the economic impact of this intervention.Entities:
Mesh:
Year: 2015 PMID: 26115423 PMCID: PMC4482751 DOI: 10.1371/journal.pone.0130338
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Calculation of the maximal stress score.
The MSS is located on the highest values of the tendency line, as indicated by the red circle.
Fig 2Trends of the main competition load factors over the three periods under study.
Data on the competition load factors, athlete’s daily stress score and economic indicators in the three periods under study, expressed as the absolute values and difference between the data value of the season under study and the data value of the first season of each period (∆).
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| Venues (n) | 9 (7–1 0) | 10 (9–10) | 10 (9–10) | 0.001 |
| ∆ | 2 (0–3) | 0 (-1–0) | 1 (0–1) | 0.005 |
| Events (n) | 27 (20–32) | 32 (30–33) | 33 (32–34) | 0.001 |
| ∆ | 7 (-1–11) | 2 (1–3) | 1 (-1–1) | 0.019 |
| Season duration (days) | 103 (96–110) | 111(104–121) | 114 (110–120) | 0.002 |
| ∆ | 3 (-7–7) | 0 (-7–11) | -4 (-8–2) | 0.207 |
| Total distance (km) | 328 (257–384) | 380 (359–398) | 395 (384–397) | 0.003 |
| ∆ | 70 (-5–122) | 21 (-3–36) | -3 (-12–2) | 0.021 |
| Daily distance (km) | 3.0 (2.5–3.6) | 3.5 (3.1–3.6) | 3.4 (3.3–3.6) | 0.242 |
| ∆ | 0.7 (0–1.0) | 0.3 (-0.2–0.3) | 0.2 (0–0.3) | 0.112 |
| Resting days (days) | 66 (56–73) | 65 (60–74) | 68 (64–74) | 0.323 |
| ∆ | -7 (-17–1) | -2 (-8–8) | -6 (-8–1) | 0.391 |
| Travels (n) | 13 (11–15) | 14 (13–15) | 13 (13–14) | 0.094 |
| ∆ | 2 (0–4) | 0 (-1–0) | 1 (0–1) | 0.019 |
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| ADSS (arbitrary unit) | 2.3 (1.2–2.9) | 2.9 (2.3–3.2) | 2.8 (2.6–3.0) | 0.254 |
| ∆ | 1.3 (0–1.7) | 0.2 (-0.3–0.5) | 0.1 (-0.2–0.4) | 0.028 |
| MSS (arbitrary unit) | 8.0 (6.7–9.7) | 7.5 (7.1–8.9) | 7.5 (7.0–7.9) | 0.203 |
| ∆ | 0 (-1.4–1.9) | -1.5 (-2.0–-0.6) | -0.5 (-1–-0.5) | 0.017 |
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| Budget (million Euros) | 2.1 (1.0–4.0) | 7.0 (5.6–10.5) |
| 0.0003 |
| ∆ | 1.6 (0.3–3.1) | 1.6 (0.5–5) | 8.5 (-7.3–10.2) | 0.108 |
Data are expressed as the median (range). p values were determined according to Kruskal-Wallis test. Post hoc analysis
asignificantly different from the pre period
bsignificantly different from the post period
§not including the 2014–15 season.
Fig 3Graphical representation of the correlation between the athletes’ daily stress score (ADSS) and budget over the three periods under study.
The budget for the 2014–2015 season is not yet available.
Fig 4Graphical representation of the variation in the athletes’ daily stress score ADSS (blue) and budget (orange) over the three periods under study, calculated as the values for each year minus the value of the first year for each period.
The budget for the 2014–2015 season is not yet available.