The margin for error when releasing the asymmetric bars for dismounts.

It has previously been shown that male gymnasts using the "scooped" giant circling technique were able to flatten the path followed by their mass center, resulting in a larger margin for error when releasing the high bar (Hiley and Yeadon, 2003a). The circling technique prior to performing double layout somersault dismounts from the asymmetric bars in women's artistic gymnastics appears to be similar to the "traditional" technique used by some male gymnasts on the high bar. It was speculated that as a result the female gymnasts would have margins for error similar to those of male gymnasts who use the traditional technique. However, it is unclear how the technique of the female gymnasts is affected by the need to avoid the lower bar. A 4-segment planar simulation model of the gymnast and upper bar was used to determine the margins for error when releasing the bar for 9 double layout somersault dismounts at the Sydney 2000 Olympics. The elastic properties of the gymnast and bar were modeled using damped linear springs. Model parameters, primarily the inertia and spring parameters, were optimized to obtain a close match between simulated and actual performances in terms of rotation angle (1.2 degrees), bar displacement (0.011 m), and release velocities (<1%). Each matching simulation was used to determine the time window around the actual point of release for which the model had appropriate release parameters to complete the dismount successfully. The margins for error of the 9 female gymnasts (release window 43-102 ms) were comparable to those of the 3 male gymnasts using the traditional technique (release window 79-84 ms).

[1]  M. Yeadon The simulation of aerial movement--I. The determination of orientation angles from film data. , 1990, Journal of biomechanics.

[2]  A Arampatzis,et al.  Mechanical energetic processes during the giant swing exercise before dismounts and flight elements on the high bar and the uneven parallel bars. , 1999, Journal of biomechanics.

[3]  David G. Kerwin,et al.  Estimation of reaction forces in high bar swinging , 2003 .

[4]  M. Yeadon The simulation of aerial movement--II. A mathematical inertia model of the human body. , 1990, Journal of biomechanics.

[5]  Maurice R Yeadon,et al.  Maximal dismounts from high bar. , 2005, Journal of biomechanics.

[6]  William L. Goffe,et al.  Global Optimization of Statistical Functions: Preliminary Results , 1992 .

[7]  Michael J. Hiley,et al.  Optimum Technique for Generating Angular Momentum in Accelerated Backward Giant Circles Prior to a Dismount , 2003 .

[8]  L. Jennings,et al.  On the use of spline functions for data smoothing. , 1979, Journal of biomechanics.

[9]  H. M. Karara,et al.  Direct Linear Transformation from Comparator Coordinates into Object Space Coordinates in Close-Range Photogrammetry , 2015 .

[10]  M J Hiley,et al.  The margin for error when releasing the high bar for dismounts. , 2003, Journal of biomechanics.

[11]  M. R. Yeadon,et al.  A method for synchronising digitised video data. , 1999, Journal of biomechanics.

[12]  Karl M. Newell,et al.  Variability and Motor Control , 1993 .

[13]  M. Yeadon The simulation of aerial movement--III. The determination of the angular momentum of the human body. , 1990, Journal of biomechanics.

[14]  William L. Goffe,et al.  SIMANN: FORTRAN module to perform Global Optimization of Statistical Functions with Simulated Annealing , 1992 .