Techniques and considerations for determining isoinertial upper-body power.

Michael J Falvo1, Brian K Schilling, Lawrence W Weiss

  • 1Exercise Neuromechanics Laboratory, Department of Health and Sport Sciences, The University of Memphis, TN 38152, USA.

Sports Biomechanics
|August 31, 2006
PubMed
Summary

Assessing upper body power using isoinertial methods is crucial for athletes. However, current research shows limited reliability and validity in predicting athletic performance, highlighting a need for further investigation.

Related Concept Videos

Moments and Product of Inertia01:23

Moments and Product of Inertia

The calculation of the moment of inertia for a differential element within a rigid body involves multiplying the element's mass by the square of the minimum distance from any one of the three-coordinate axes to the said element. This is a process that can be extended to cover the entire mass of the body by simply integrating the expression, thereby ascertaining the body's moment of inertia.
Isotonic and Isometric Muscle Contractions01:22

Isotonic and Isometric Muscle Contractions

Two primary types of muscle contractions are isotonic and isometric, each serving unique functions and involving distinct mechanisms. Both isotonic and isometric contractions are integral to the body's complex system of movement and stability. Isotonic exercises contribute significantly to functional strength and movement, while isometric contractions are crucial for maintaining posture and joint stability.
Isotonic contractions
Isotonic contractions occur when a muscle changes length while the...
Angular Momentum and Principle Axes of Inertia01:09

Angular Momentum and Principle Axes of Inertia

The concept of angular momentum for a solid structure is illustrated as the cumulative result of the cross-product of the position vector of the mass element and the cross-product of the body's angular velocity with the position vector.
To put this equation into simpler terms, it can be reconfigured using rectangular coordinates. This involves choosing an alternative set of XYZ axes that are arbitrarily inclined with respect to the reference frame. The process of deriving the rectangular...
Kinetic Energy for a Rigid Body01:13

Kinetic Energy for a Rigid Body

Imagine a solid object involved in a general planar movement, with its center of mass pinpointed at a spot labeled G. The object's kinetic energy relative to an arbitrary point A can be quantified for each of its particles - the ith particle in this case. This measurement is achieved through the employment of the relative velocity definition. The position vector, known as rA, extends from point A to the mass element i.
Power Expended by a Constant Force00:57

Power Expended by a Constant Force

The relationship between work done and the time taken to do it can be explained using the concept of power. For example, several sprinters in a race may have the same velocity when they reach the finish line, therefore doing the same amount of work, but the winner does it in the least amount of time. Thus, power is defined as the rate of doing work. Since work can vary as a function of time, the average power is defined as the work done during a time interval, divided by the time interval.
Product of Inertia for an Area01:13

Product of Inertia for an Area

Mechanical engineering involves making use of correct calculations to ensure that machines and structures are sturdy and long-lasting. One such calculation is the product of inertia for an area. It is a measure of how the mass of a structure is distributed around its centroid. It determines the structure's ability to resist rotational forces and affects the magnitude and direction of the stresses it experiences when subjected to external forces.
To calculate the product of inertia for any...