| Literature DB >> 35417486 |
Lyndell Bruce1, Tanisha Bardzinski1, Dan Dwyer1.
Abstract
Studies of training and competition load in sport are usually based on data that represents a sample of a league and or annual training program. These studies sometimes explore important factors that are affected by load, such as training adaptations and injury risk. The generalisability of the conclusions of these studies, can depend on how much load varies between seasons, training phases and teams. The interpretation of previous load studies and the design of future load studies should be influenced by an understanding of how load can vary across seasons, training phases and between teams. The current study compared training loads (session rating of perceived exertion x session duration) between all (8) teams in an elite Netball competition for multiple (2) season phases and (2) seasons. A total of 29,545 records of athlete session training loads were included in the analysis. Linear mixed models identified differences between seasons and training phases (p < .05). There were also differences between teams and a complex set of interactions between these three factors (season, phase, and team) (p < .05). While the absolute value of the training loads reported here are only relevant to elite netball, these results illustrate that when data is sampled from a broader context, the range and variation in load may increase. This highlights the importance of cautiously interpreting and generalisation of findings from load studies that use limited data sets.Entities:
Mesh:
Year: 2022 PMID: 35417486 PMCID: PMC9007388 DOI: 10.1371/journal.pone.0266830
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1An example of the risks associated with analysing unrepresentative load data.
This chart provides a conceptual illustration of a relationship between load and a response variable which could be a change in a component of fitness or injury risk. The horizontal bars represent the range of a load measure for three hypothetical studies. Each study’s unique range of load influences whether a relationship with the response variable would be detected in an analysis of the data.
Fig 2Average sRPE-TL for season phase and year across for all teams combined.
Results of the linear mixed model for each individual team.
| Team | df | Year main effect | Season phase main effect | Year x Season phase interaction |
|---|---|---|---|---|
| A | 1, 4614 | F = 1810, p < .001 | F = 2.04, p = .15 | F = 12.23, p < .001 |
| B | 1, 3316 | F = 0.001, p = .97 | F = 0.69, p = .41 | F = 6.30, p = .01 |
| C | 1, 3452 | F = 0.68, p = .41 | F = 112.77, p < .001 | F = 29.54, p < .001 |
| D | 1, 3369 | F = 29.96, p < .001 | F = 9.90, p = .002 | F = 0.14, p = .71 |
| E | 1, 2760 | F = 7.10, p = .008 | F = 12.10, p = .001 | F = 9.54, p = .002 |
| F | 1, 4031 | F = 1.20, p = .27 | F = 0.10, p = .76 | F = 1.35, p = .25 |
| G | 1, 4650 | F = 10.60, p = .001 | F = 8.09, p = .004 | F = 10.01, p = .002 |
| H | 1, 3321 | F = 3.69, p = .06 | F = 56.44, p < .001 | F = 1.80, p = .18 |
# 2017 sRPE-TL greater than 2018 sRPE-TL.
$ 2018 sRPE-TL greater than 2017 sRPE-TL.
* Pre-season sRPE-TL greater than in-season sRPE-TL.
^ In-season sRPE-TL greater than pre-season sRPE-TL.
Fig 3Year by season phase interaction for all teams.