Academia.eduAcademia.edu

Ball Velocity and Elbow Loading in Fastball Pitching

2016, ISBS - Conference Proceedings Archive

Xavier as pa rut to', Erik van der ~r a a f , Dirkjan veegerli2, Frans van der elm'

BALL VELOCITY AND ELBOW LOADING IN FASTBALL PITCHING Xavier as pa rut to', Erik van der ~ r a a fDirkjan , veegerli2, Frans van der elm' 'sports Engineering Institute, Delft University of Technology, Delft, The Netherland *MOVE Institute, Vrije Universiteit Amsterdam, Amsterdam, The Netherland Among baseball players, the pitchers are the most prone to injuries. These injuries occur mainly at the medial part of the elbow and at the shoulder. It is widely accepted that high joint loading are linked to overuse injury for repetitive motion. At maximal exo-rotation (MER), the elbow maximal abduction moment is predominantly cuunteracted by the ulnar collateral ligament and causes great stress on this structure. The aim of this study is to investigate the relationship ktween the elbow maximal abduction moment, ball velocity and technique. Thirteen elite pitchers participated in this study. Elbow maximal abduction moment was computed by an inverse dynamics method. Results indicate that the mean maximal abduction moment of the forearm on the upper arm was 41*9Nm and can be reduced without hampering ball velocity by loweringthe elbow flexion angle at MER. KEY WORDS: baseball pitching, injury, elbow loading, ball velocity INTRODUCTION: In baseball, pitchers are the players that are most prone to injury. Indeed, between 1989 and 1999, 48% of injured players in MLB were pitchers (Conte et al., 2001). In those 48%, the shoulder and elbow were most frequently injured with respectively 28% and 22% of the days spent injured. In a longitudinal study over 2 years with 298 youth pitchers between 8 to 12 years old, Lyman et al. (Lyman and Fleisig, 2001) showed that 32% of the pitchers had shoulder pain (29% in superior aspect) and 25% had elbow pain (68% on the medial side). These injury rates are very high and occur at any age. thus efforts should be made to reduce those rates. It is widely accepted (Whiteley, 2007) that the minimisation of the loading that occurs at the shoulder and elbow during pitching is a key factor to prevent injuries. To convince the pitchers to use their recommendation, sport scientists need to show the pitchers that performance will not be affected by the recommendations. Thus, this study aims at exploring the relationship between the maximal loading of the medial aspect of the elbow, ball velocity and pitching technique. The elbow loading is defined as the abduction moment of the lower arm on the upper arm as it is predominantly balanced by the ulnar collateral ligament where the flexion and pronation-supination moment are mainly balanced with muscle actions. A previous study (Gasparutto et al., 2016) has shown that the maximal peak of abduction moment at the elbow occurs at shoulder maximal exo-rotation (MER) during pitching. Thus, we will focus on this phase of pitching. METHODS: Measurements: 8 pitchers from the Dutch AAA team (age: 16.1 i 0.7years, size: 1.82 k 0.08 m, weight: 76.9 8.1 kg) and 5 pitchers from the Dutch A team (age: 29.6 4.9 years, size: 1.92 0.03 m, weight: 91.6 i 6.8 kg) participated in this study. The Faculty of Human Movement Sciences' local ethical committee approved this research project. Informed consent was signed by the participant andlor their legal tutor. Pitchers were equipped with skin markers on the full body. Only the upper limb (UL) and thorax markers where used for this study. Four markers were taped on the thorax (Indsura Jugularis, Xiphoid Process, 7" Cervical Vertebrae and 10" Thoracic Vertebra), and six were taped on the throwing upper limb (Acromion, Medial and Lateral Humeral Epicondyle, Radial and Ulnar Styloid, lnterphalangealis Proximal Ill). The pitchers performed five fastball pitches from a pitching mound. Three pitches per player were used, selected on the basis of the * * * quality of kinematic data. The motion of the markers was recorded by a Idcamera (T40S, IOOHz) VlCON system, Rigid-body model: A rigid-body model of the upper limb and thorax was used. The proposal from the ISB (Wu et al., 2005) was used for the definition of the local coordinate systems (LCS) and joint coordinate systems (JCS) (fig. 1). The first axis of the JCS of the elbow is the estimated e l h flexion-extension axis (linked to upper-arm segment), the second axis is the adduction-abduction axis (floating axis) and the third axis is the pronation-supination axis (linked to the forearm segment). The glen~humeral(GH) joint position, the position of the segment centres of mass, the segment masses and the segment matrices of inertia were determined with regression equations (Dumas et al., 2007). The wrist, elbow and GH joints were modelled as spherical joints. However, the GH joint position with respect to the thorax was not constrained and thus, the shoulder joint also had three degrees of freedom in translation. These translations model the motion of the scapular girdle in a simplified way. The ball was modelled as a homogeneous sphere of 1459 and 36.8mm radius which is in accordance with the Major League Baseball (MLB) rules. The ball centre of mass was assumed to be overlapping with the hand centre of mass. The ball release (BR) was modelled by linearly decreasing the ball mass (from 100% to 0% of mass) during the 20ms before ball release. This time period was the mean value of the last half of the acceleration phase of the upper limb. The ball velocity was estimated by the maximal velocity of the marker fixed on the l nterphalangealis Proximal III. Skin marker Figl: Local Coordinate Systems of the upper limb and thorax & Joint Coordinate System of the el bow joint Inverse dynamics: Inverse dynamics was performed iteratively using the wrench and quaternion method (Dumas et al., 2004) to determine the net actions (force and moment) at the wrist, elbow and shoulder. The elbow adduction-abduction moment of the lower arm on the upper arm was computed as the orthogonal projection of the net moment on the second axis of the elbow JCS, i.e. the adduction-abductionaxis. For comparison among pitchers with various mass and size, dimensionless elbow moments M, (eq. 1) were computed by dividing the elbow moment MEby the ratio r ~ : LULis the length of the throwing upper limb, m, the mass of the pitcher and g the norm of the acceleration of gravity. This dimensionless moment was used for the correlations. Correlation: Linear correlation was performed for two outcome measures: ball velocity (in mph according to MLB records) and m F t h e elbow dimensionless abduction moment at MER; and three predictors: M>M,the elbow flexion angle at MER and the shoulder exorotation at MER. This leads to f i e combinations. The linear correlation was expressed as: Outcome = a x predictor + b (2) Where a and b are constant value determined by the regression process. RESULTS: During the first phase of the pitch (windup and stride) between 0 and 500ms, the elbow abduction moment is low (fig. 2). It increases strongly during the arm cocking phase that end with the maximal shoulder exo-rotation (between 500ms and 540ms) to reach the maximal abduction peak at MER (4129Nm). It decreases during the arm acceleration phase that ends at ball release (600ms) with an adduction peak (-11k7Nm). A second abduction peak (13k6Nm) appears during the deceleration phase (600ms to 670ms). The mean maximal flexion and pronation moment were 46k9Nm and 4k2Nm respectively. These peak values occurs at 1Oms before ball release and 1Oms afler ball release respectively. The regression results (Table.1) showed no correlation between the ball velocity and the elbow dimensionless moment (R = -0.02), no correlation between the ball velocity and the elbow flexion angle (R = -0.06), weak correlation between the ball velocity and the shoulder maximal exo-rotation (R = 0.27), weak correlation between the elbow dimensionless moment and the shoulder maximal exo-rotation (R = -0.26) and a moderate positive correlation (R = 0.53) between the elbow dimensionless moment and the elbow flexion angle. Elbow Abduction Moment vs. Ball Velocfty Moment IRatio Elbow F l d n Angle vs. Elbow AMucbion Moment 56 m Elbaw Flaxion Angle vs. Ball Veloclty Shoulder ExoRdatiinAngle vs. Ball Veloclty Angle (degree1 Anale (degree) Shoulder ExoRotation Angle vs. Elbow M u d i o n Moment Elbow Abduction(+)Addudion(-) Moment = -20 Bb 911 Angle (degree) 7[1 I -186-170-1m-15[1-14CI-130 Angle (degree) 0 5Cll) 1 m time (ms) Figure 2: Linear regression vs. data points, and mean & 1SD Elbow Abduction(+)/Adduction(-) dimensionless moment during pitching DISCUSSION & CONCLUSION: The mean maximal abduction moment was 41k9Nm. This value is comparable to the previous study of Aguinaldo and Chambers (Aguinaldo and Chambers, 2009) that showed mean abduction moment value of 50k29Nm. The maximal fiexion motor moment had the same order of magnitude but the pronation moment was 10 times smaller than the maximal abduction moment. This study showed that the elbow maximal abduction moment is not related to the ball velocity, thus it appears to be possible to lower this load and keep a high ball velocity. Lowering the maximal abduction moment could decrease the load on the ulnar medial ligament and help reducing the elbow injury rate and the elbow pain experienced by the pitchers (68% of elbow pain is localised on the medial part (Lyman and Fleisig, 2001)). The elbow abduction moment link with the elbow flexion angle has been shown with a positive correlation of 0.53 and the flexion angle of the elbow at maximal exo-rotation is not linked to ball velocity. It appears that for a fast and safe throw the pitchers could lower their elbow flexion angle during the cocking phase to reduce the loading in the elbow without losing ball speed. In further study, to give more weight to this recommendation, more pitchers should be included and the relation between the elbow abduction moment and the ulnar collateral ligament strain should be explored. Table 1: R is correlation coefficient and Outcome Ball Velocity Predictor R';p" Outcome = a x predictor + b Ball Velocity Elbow Flexion Ball Velocity M"," Shoulder ExoRot Elbow flexion MF Shoulder ExoRot REFERENCES: Aguinaldo, A., Chambers, H., 2009. Correlation of throwing mechanics with elbow valgus load in adult baseball pitchers. Am. J. Sports Med. 37, 2043-8. Conte, S., Requa, R., Garrick, J., 2001. Disability Days in Major League Baseball. Am. J. Sport Med. 29,431436. Dumas, R., Aissaoui, R., de Guise, J. a., 2004. A 3 0 generic inverse dynamic method using wrench notation and quaternion algebra. Comput. Methods Biomech. Biomed. Engin. 7, 159-166. Dumas, R., Cheze, L., Verriest, J., 2007. Adjustments to McConville et al. and Young et al. body segment inertial parameters. J. Biomech. 40, 543-553. Lyman, S., Fleisig, G., 2001. Longitudinal study of elbow and shoulder pain in youth baseball pitchers. Med. Sci. Sport. Exerc. 33, 1803-10. Whiteley, R., 2007. Baseball throwing mechanics as they relate to pathology and performance - a review. J. Sport Sci. Med. 6, 1-20. Wu, G., van der Helm, F.C.T., (DirkJan) Veeger, H.E.J., Makhsous, M., Van Roy, P., Anglin, C., Nagels, J., Karduna, A.R., McQuade, K., Wang, X., Werner, F.W., Buchholz, B., 2005. ISB recommendation on definitions of joint coordinate systems of various joints for the reporting of human joint motion-Part II: shoulder, elbow, wrist and hand. J. Biomech. 38, 981-992.