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Tom G. Welter and Maarten F. Bobbert

It has been shown in previous research that the initial phase of EMG for a punching movement remained almost unchanged regardless of whether an external force was applied to the arm. The purpose of the present study was to explain this finding with the help of simulations. A two-dimensional model of me arm actuated by 6 Hill-type muscles was used to simulate a punching movement in the horizontal plane from a prescribed starting position with 90° elbow flexion. Input to the model was the stimulation of me muscles, and output were, among others, muscle forces and segmental accelerations. A genetic algorithm was used to determine the muscle onset times mat minimized movement duration and targeting error. In a subsequent forward simulation, the optimized muscle onset times for an unloaded punching movement were superimposed on the isometric stimulation necessary to hold me arm in the starting position while an external force was applied to the arm. The resulting movement was only slightly different from the unloaded movement. It appeared that because of the low level of isometric muscle force prior to the movement, and the high level of stimulation during the movement, muscle force was increased at a rate mat was almost independent of the prior force level. These results confirmed the suggestion that the initial phase of EMG in ballistic movements is more related to the rate of change of force than to the absolute force level. It is hypothesized mat this may simplify the task of the nervous system in the choice of initial muscle activity in ballistic arm movements because no adjustments to varying external forces are required.

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Brandon Rohrer, Susan Fasoli, Hermano Igo Krebs, Bruce Volpe, Walter R Frontera, Joel Stein, and Neville Hogan

Submovements are hypothesized building blocks of human movement, discrete ballistic movements of which more complex movements are composed. Using a novel algorithm, submovements were extracted from the point-to-point movements of 41 persons recovering from stroke. Analysis of the extracted submovements showed that, over the course of therapy, patients' submovements tended to increase in peak speed and duration. The number of submovements employed to produce a given movement decreased. The time between the peaks of adjacent submovements decreased for inpatients (those less than 1 month post-stroke), but not for outpatients (those greater than 12 months post-stroke) as a group. Submovements became more overlapped for all patients, but more markedly for inpatients. The strength and consistency with which it quantified patients' recovery indicates that analysis of submovement overlap might be a useful tool for measuring learning or other changes in motor behavior in future human movement studies.

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Simon Avrillon, Boris Jidovtseff, François Hug, and Gaël Guilhem

Purpose:

Muscle strengthening is commonly based on the use of isoinertial loading, whereas variable resistances such as pneumatic loading may be implemented to optimize training stimulus. The purpose of the current study was to determine the effect of the ratio between pneumatic and isoinertial resistance on the force–velocity relationship during ballistic movements.

Methods:

A total of 15 participants performed 2 concentric repetitions of ballistic bench-press movements with intention to throw the bar at 30%, 45%, 60%, 75%, and 90% of the maximal concentric repetition with 5 resistance ratios including 100%, 75%, 50%, 25%, or 0% of pneumatic resistance, the additional load being isoinertial. Force-, velocity-, and power-time patterns were assessed and averaged over the concentric phase to determine the force–velocity and power–velocity relationships for each resistance ratio.

Results:

Each 25% increase in the pneumatic part in the resistance ratio elicited higher movement velocity (+0.11 ± 0.03 m/s from 0% to 80% of the concentric phase) associated with lower force levels (–43.6 ± 15.2 N). Increased isoinertial part in the resistance ratio resulted in higher velocity toward the end of the movement (+0.23 ± 0.01 m/s from 90% to 100%).

Conclusions:

The findings show that the resistance ratio could be modulated to develop the acceleration phase and force toward the end of the concentric phase (pneumatic-oriented resistance). Inversely, isoinertial-oriented resistance should be used to develop maximal force and maximal power. Resistance modality could, therefore, be considered an innovative variable to modulate the training stimulus according to athletic purposes.

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Daniel Boullosa

, Morin JB . Optimal force–velocity profile in ballistic movements—altius: citius or fortius? Med Sci Sports Exerc . 2012 ; 44 ( 2 ): 313 – 322 . PubMed ID: 21775909 doi:10.1249/MSS.0b013e31822d757a 21775909 10.1249/MSS.0b013e31822d757a 6. Paavolainen LM , Nummela AT , Rusko HK

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Stephen M. Suydam, Kurt Manal, and Thomas S. Buchanan

the underlying motor units to change, which imposes signal variability. 24 Ballistic movements also require a different recruitment pattern than those of MVIC. 25 The possibility of changing recruitment patterns during motion may result in unreliable signals. Ballistic movements require rapid

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Manuel Terraza-Rebollo and Ernest Baiget

accuracy. Although it has been shown that CT improves SSC explosive movements, such as sprint, countermovement jump, throws, and upper body ballistic movements, 6 – 9 , 12 , 16 , 23 our findings did not show any improvement in tennis serve velocity or any decrease in accuracy. However, we found a slight

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Roland van den Tillaar

and are perhaps not suitable for ballistic movements (involve several joint movements with maximal effort) that often are used like a shooting task in stick sports (hockey, ice hockey, and floorball). In other ballistic movements, such as throwing ( Indermill & Husak, 1984 ; van den Tillaar & Ettema

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Mark G.L. Sayers and Stephen Bishop

players . J Strength Cond Res. 2016 ; 30 ( 4 ), 1118 – 1126 . PubMed doi: 10.1519/JSC.0b013e3182a1da46 23838968 10.1519/JSC.0b013e3182a1da46 15. Samozino P , Rejc E , Di Prampero PE , et al . Optimal force-velocity profile in ballistic movements--altius: citius or fortius? Med Sci Sports

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Pierre Samozino, Jean Romain Rivière, Jérémy Rossi, Jean-Benoit Morin, and Pedro Jimenez-Reyes

, Rejc E , Di Prampero PE , Belli A , Morin JB . Optimal force-velocity profile in ballistic movements—altius: citius or fortius? Med Sci Sports Exerc . 2012 ; 44 ( 2 ): 313 – 322 . PubMed ID: 21775909 doi:10.1249/MSS.0b013e31822d757a 21775909 10.1249/MSS.0b013e31822d757a 2. Samozino P

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Ramón Marcote-Pequeño, Amador García-Ramos, Víctor Cuadrado-Peñafiel, Jorge M. González-Hernández, Miguel Ángel Gómez, and Pedro Jiménez-Reyes

doi:10.1055/s-0035-1547283 25806588 10.1055/s-0035-1547283 19. Samozino P , Rejc E , Di Prampero P , Belli A , Morin J . Optimal force–velocity profile in ballistic movements—altius: citius or fortius? Med Sci Sports Exerc . 2012 ; 44 ( 2 ): 313 – 322 . PubMed ID: 21775909 doi:10