| Literature DB >> 30687510 |
Danping Wang1,2, Gaël Mahe3, Junying Fang4, Julien Piscione5, Serge Couvet6, Didier Retiere5, Sébastien Laporte7, Pierre-Paul Vidal1,8.
Abstract
AIM: Using M-Rex, a rugby scrum simulator, we developed tools to describe scrummaging forces and to prevent accident.Entities:
Keywords: collaborative intelligence; innovative methods; rugby; training
Year: 2018 PMID: 30687510 PMCID: PMC6326315 DOI: 10.1136/bmjsem-2018-000407
Source DB: PubMed Journal: BMJ Open Sport Exerc Med ISSN: 2055-7647
Figure 1(A) Decomposition of a representative force signal into a continuous and oscillatory components. (B) Mean and SD of the DC component of the compression force during the sustained phase, for the three players left pillar, hooker, right pillar of Group 1, across successive experiments. The dotted lines represent the means and SD. The stars and squares were recorded when the players were playing alone and together, respectively.
First peak of the force and the intercorrelation between two players during the transient phase in Group 1 and vertical foot displacements of all groups
| Left prop | Hooker | Right prop | |||
| Force | Duration and SD (ms) | Alone | 257±15, n=14 | 214±70, n=13 | 215±11, n=13 |
| Together | 296±67, n=11 | 253±48, n=11 | 337±102, n= 5 | ||
| Max, mean and SD in Newton | Alone | ||||
| fx | 5661, 4296±650 | 4803, 3807±722 | 7141, 5208±1193 | ||
| fy | 885, 520±164 | 785, 446±177 | 823, 364±321 | ||
| fz | 909, 720±142 | 1205, 858±136 | 1080, 825±128 | ||
| Together | |||||
| fx | 3035, 792±418 | 5759, 1357±505 | 5222, 1275±419 | ||
| fy | 405, 140±173 | 705, 146±201 | 914, 225±194 | ||
| fz | 950,223±283 | 1277, 447±275 | 905, 2±289 | ||
| Maximal intercorrelation | Mean and SD | Alone | 0.92±0.036 | 0.96±0.015 | 0.93±0.027 |
| Together | 0.91±0.043 | 0.87±0.081 | 0,91±0.036 | ||
| Vertical foot displacements | Duration (ms)±SD | Alone group | |||
| 1 | 230±39 | 280±45 | 302±119 | ||
| 2 | 238±43 | 282±31 | 312±54 | ||
| 3 | 396±97 | 356±84 | 384±66 | ||
| Together group | |||||
| 1 | 308±70 | 396±83 | 250±32 | ||
| 2 | 262±41 | 342±76 | 432±116 | ||
| 3 | 422±104 | 336±60 | 412±90 | ||
| Amplitude (mm)±SD | Alone group | ||||
| 1 | 277±36 | 257±18 | 277±34 | ||
| 2 | 283±24 | 270±27 | 283±36 | ||
| 3 | 306±29 | 290±25 | 301±46 | ||
| Togethergroup | |||||
| 1 | 266±26 | 268±22 | 247±43 | ||
| 2 | 266±33 | 299±36 | 270±69 | ||
| 3 | 309±26 | 304±28 | 282±31 |
Figure 2The histograms of the dominant frequency during the transient phase (left) and during the sustained phase (right), in the two cases, players alone or together.
Figure 3It represents, for one trial, the inter-correlograms of Fx calculated for the three pairs of players before (upper row) and after (lower row) the mechanical disturbance imposed by the robot. The first block diagram illustrates the inter-correlogram for the left pillar and hooker, the second block diagram illustrates the inter-correlogram for the second hooker and right pillar and the third block diagram illustrates the inter-correlogram for left and right pillar. For each block diagram, the abscissa and ordinate display the time in seconds. The darker the pixel at a given time, the more correlated the forces between the two players.
Figure 4Global desynchronisation indices before and after disturbance, for nine front-row scrumming players separated into three groups. Each bar and error bar represent the mean and the SD of the absolute value of the local delay between two players, respectively.
Figure 5Force-foot co-occurrence probability density function for each group, for each player and each condition (alone/together).