相关实验视频
Updated: Jan 18, 2026

02:43
Importance of Jumping Ability in Handball Throwing Speed and Accuracy
Published on: April 4, 2025
1.3K
增加球的重量和尺寸减少肘部在棒球投球期间的Varus扭矩
Glenn S Fleisig1, Jonathan S Slowik1, J Bradford Hall1
1American Sports Medicine Institute, Birmingham, Alabama, USA.
Orthopaedic journal of sports medicine
|September 8, 2025
概括
棒球投手可以通过使用更重或更大的棒球来降低肘部扭矩,这是侧带 (UCL) 损伤的危险因素. 这项研究提出了一种潜在的方法来降低棒球中的受伤率.
科学领域:
- 棒球投球的生物力学
- 运动伤害预防 运动伤害预防
背景情况:
- 侧带 (UCL) 损伤和手术在棒球中越来越多.
- 较高的球速度和肘部瓦鲁斯扭矩与受伤风险增加有关.
研究的目的:
- 为了研究改变棒球的重量和尺寸是否会影响投球时肘部的扭矩.
- 为了确定改造棒球对投球生物力学和弹道学的影响.
主要方法:
- 有控制的实验室研究涉及20名职业/大学棒球投手.
- 用标准 (5司,9英寸周长) 和修改 (6司,5%更大的周长) 棒球投快球.
- 使用运动捕捉分析运动,动力学和球运动参数.
主要成果:
- 增加球的重量和圆周显著降低了肘部的扭矩.
- 更重/更大的棒球也降低了球速度,肩膀/肘部速度和肩膀动力学.
- 球破裂和主盘位置受到球修改的影响;没有观察到显著的动力学差异.
结论:
- 增加棒球重量 (5至6司) 和/或周长 (5%),可能会降低与投球相关的肘部扭矩.
- 这些修改可能会降低棒球中UCL受伤的发生率.
- 建议进一步研究模拟或联赛比赛.
相关概念视频
Torque
22.0K
Torque is an important quantity for describing the dynamics of a rotating rigid body. We see the application of torque in many ways in the world, such as when pressing the accelerator in a car, which causes the engine to apply additional torque on the drivetrain. Here, we define torque and provide a framework to create an equation to calculate torque for a rigid body with fixed-axis rotation.
Torque can be considered as the rotational counterpart to force. Since forces change the translational...
Torque can be considered as the rotational counterpart to force. Since forces change the translational...
22.0K
Circular Shafts - Elastoplastic Materials
466
The study of solid circular shafts under stress shows that within the elastic limit, stress increases directly to the distance from the shaft's center. This relationship holds until the shaft reaches a critical point of stress, beyond which it begins to yield, marking the transition from elastic to plastic deformation. At this crucial juncture, the maximum torque the shaft can endure without permanent deformation is determined, signifying the limit of its elastic behavior.
As torque on the...
As torque on the...
466
Principle of Angular Impulse and Momentum: Problem Solving
482
Consider a ball of mass m, attached to a massless rod of known length, subjected to a time-dependent torque. If the initial velocity of the mass is known, then the final velocity of the mass for time t can be determined using the principle of angular impulse and momentum.
Initially, a free-body diagram of the system is drawn to illustrate all the forces acting upon the system, providing a crucial understanding of the dynamics at play. Then, the principle of angular impulse and momentum is...
Initially, a free-body diagram of the system is drawn to illustrate all the forces acting upon the system, providing a crucial understanding of the dynamics at play. Then, the principle of angular impulse and momentum is...
482
Motion of a Projectile
2.7K
Projectile motion becomes evident when a player kicks the ball into the air. The launch angle, or the angle at which the ball is kicked, plays a crucial role in determining the trajectory of the projectile. As the ball soars through the air, influenced solely by gravity, its motion can be dissected into two independent velocity components: the horizontal and the vertical.
Horizontal motion, governed by the initial kick, maintains a constant velocity throughout the flight of the soccer ball.
Horizontal motion, governed by the initial kick, maintains a constant velocity throughout the flight of the soccer ball.
2.7K
Impact Loading
668
Impact loading occurs when a moving object collides with a stationary structure, such as a rod with a uniform cross-sectional area fixed at one end. Under these conditions, the rod absorbs the kinetic energy from the striking object, leading to deformation and subsequent stress development. As the rod returns to its original position and reaches maximum stress, the absorbed energy, initially manifested as kinetic energy, transforms entirely into strain energy.
In cases of elastic deformation,...
In cases of elastic deformation,...
668
Coriolis Force
6.1K
An accelerating particle experiences a force equal to the mass multiplied by the acceleration in an inertial frame of reference. Consider a particle in a non-inertial frame of reference, such as a sliding ball on a rotating table. The acceleration of the ball in this rotating reference frame is different than in the intertial frame, which modifies its equation of motion. The fictitious forces acting additionally on a rotating frame of reference alter Newton's Second Law expression.
6.1K

