Related Experiment Video
Updated: Feb 3, 2026

10:35
Best Current Practice for Obtaining High Quality EEG Data During Simultaneous fMRI
Published on: June 3, 2013
33.3K
Movement Economy in Soccer: Current Data and Limitations
Filippo Dolci1, Nicolas H Hart2,3,4, Andrew Kilding5
1School of Health Science, University of Notre Dame, Fremantle, WA 6160, Australia. Filippo.dolci1@my.nd.edu.au.
Sports (Basel, Switzerland)
|October 27, 2018
Summary
Movement economy, the aerobic energy cost of running, is crucial for soccer players
Area of Science:
- Sports Science
- Exercise Physiology
- Biomechanics
Background:
- Soccer performance relies on physical, technical, tactical, and psychological factors.
- Endurance is critical for maintaining running performance during soccer matches.
- Movement economy, the aerobic energy cost of submaximal running, is a key determinant of endurance.
Purpose of the Study:
- To review the nature, impact, and trainability of movement economy in soccer players.
- To highlight the importance of movement economy for soccer-specific running performance.
- To identify limitations in current knowledge and suggest future research directions.
Main Methods:
- Literature review of studies on movement economy in endurance athletes and soccer players.
- Analysis of the physiological determinants of endurance in intermittent team sports.
- Synthesis of existing research on movement economy's role in soccer.
Main Results:
- Movement economy has been extensively studied in endurance athletes but less so in soccer players.
- Understanding movement economy can help counteract fatigue-related declines in running performance.
- Current research on movement economy in soccer is limited, hindering its application in training and assessment.
Conclusions:
- Movement economy is a potentially significant factor in soccer performance.
- Further research is needed to fully understand and utilize movement economy in soccer.
- Improving movement economy could enhance soccer players' running performance and endurance during matches.
More Related Videos
Related Concept Videos
Limiting Reactant
70.1K
The relative amounts of reactants and products represented in a balanced chemical equation are often referred to as stoichiometric amounts. However, in reality, the reactants are not always present in the stoichiometric amounts indicated by the balanced equation.
70.1K
The Number e as a Limit
87
The number e is a fundamental constant in calculus, playing a central role in describing continuous change, particularly exponential growth. It is most naturally defined through its relationship with the natural logarithm, which is the inverse of the exponential function with base e. This relationship allows e to be characterized using basic principles of differentiation rather than as an arbitrary numerical constant.A key property of the natural logarithm function, ln x, is that its derivative...
87
Anatomical Movements
15.7K
Anatomical movements refer to the various actions or motions that can be performed by the body's joints and muscles. These movements are described using specific terms to provide a standardized way of discussing and understanding the range of motion at different joints.
Here are some common anatomical movements:
Flexion and extension motions are in the sagittal (anterior–posterior) plane of motion. These movements take place at the shoulder, hip, elbow, knee, wrist,...
Here are some common anatomical movements:
Flexion and extension motions are in the sagittal (anterior–posterior) plane of motion. These movements take place at the shoulder, hip, elbow, knee, wrist,...
15.7K
Types of Limits I
185
Limits are a key mathematical concept for understanding how functions behave as their input approaches specific values, particularly when the function is undefined. They help reveal trends and discontinuities by examining the values a function approaches rather than its actual value.One-sided limits focus on the direction from which a value is approached. When a function behaves differently depending on whether the input approaches from the left or the right, the two one-sided limits may not...
185
Limit Laws I
226
Limit laws provide essential tools for analyzing how functions behave as their input approaches a specific value. These laws are particularly useful when dealing with combinations of functions, provided the individual limits exist. The Sum and Difference Laws state that the limit of the sum or difference of two functions equals the sum or difference of their respective limits:The Product Law asserts that the limit of the product of two functions equals the product of their individual limits:A...
226
Limits at Infinity
325
The function that decreases as the input becomes very large provides a clear example of how mathematical functions can behave at extreme values. When the input increases continuously, the output becomes smaller and smaller, getting closer to a particular fixed value. Although the output never actually reaches this value, it moves nearer to it without limit. This behavior is a fundamental concept in understanding how functions behave as the input grows indefinitely. The graphical representation...
325

