18 ene 2009

¿Existe una carga óptima para el entrenamiento de la potencia? (III) En contra (Con)

Segunda parte del artículo (ver primera parte e Introducción en las dos entradas previas de Enero)

Does an Optimal Load Exist for Power Training?
Author(s):

Cormie, Prue MS, CSCS1; Flanagan, Sean P PhD, ATC, CSCS2

Section Editor(s): Chiu, Loren ZF MS, CSCS, Column Editor

Issue:
Volume 30(2), April 2008, pp 67-69
Publication Type:
[OTHER FEATURES: Point/Counterpoint]
Publisher:
© 2008 National Strength and Conditioning Association
Institution(s):
1Edith Cowan University, Perth, Australia 2California State University-Northridge, Northridge, California

SUMMARY

MECHANICAL POWER CONTRIBUTES TO SUCCESS OF MOVEMENTS RANGING FROM ACTIVITIES OF DAILY LIVING TO SPORT TASKS. RESEARCHERS HAVE ATTEMPTED TO DETERMINE THE LOAD THAT MAXIMIZES MECHANICAL POWER. HOWEVER, DOES TRAINING AT THIS LOAD MAXIMIZE POWER ADAPTATIONS?

CON

Power is an instantaneous quantity derived from the product of force and velocity. Velocity refers to the speed of the moving body, not how quickly force is developed. Because of the inverse, nonlinear relationship between force and velocity during concentric muscle actions (as force increases, power decreases and vice versa), maximum power occurs at neither maximum force nor maximum velocity—but an optimal interaction between the 2. A prevalent training theory, backed by some early research, suggests that training at loads that produce the highest power outputs will lead to the greatest increases in ability to produce power during athletic performance (6). The optimal load for developing power has, as a result, in many ways become the Holy Grail of resistance training programs. However, there are at least 4 compelling reasons to give up this quest.

First, there is no definitive answer as to what the optimal load to develop power ought to be. There is considerable variability in the load found to maximize power output. Maximal power outputs have been reported to occur at loads as low as 10% of a 1 repetition maximum (1-RM) (8) to as heavy as 70% of a 1-RM (1). This large variability may be explained by the potential problems associated with measuring peak power and even the very nature of mechanical power in human movement itself.

Methodological inconsistencies associated with identifying loads producing peak power outputs are abound (3). Power can be calculated using displacement-only data, force-only data, or a combination of the two; each method has its own errors and limitations. Decisions to treat the subject and the external resistance as either a single system or 2 separate systems, to analyze all planes or just the predominant plane of movement, and even the determination of which/how many loads to use, have not been standardized and prevent a clear relation between load and peak power from being ascertained.

Even if a clear relationship between load and peak power can be identified, it is unlikely that a single load will produce peak power that is substantially greater than all others. Power is the instantaneous product of force and velocity. Theoretically, power may be the same for two different loads because the movement velocity would be higher for the lighter load, yet lower for the heavier load. Practically, there were no significant differences between power outputs achieved during jump squats with loads between 48% and 63% of a 1-RM (2). Similarly, there was no difference in power outputs during hang power cleans performed with loads between 50% and 90% of 1-RM (5). These results suggest that there may be no optimal load, but rather a range of resistances that maximize peak power.

Second, even if there were a single load that maximized peak power, it may be irrelevant because peak power may be an inappropriate parameter to try to maximize during training. Peak power represents a single instant in time during the movement, and may not be reflective of the demands of the movement as a whole. There is a low correlation between peak power and the time taken to complete speed repetitions during the squat (4). After a period of training, peak power in the jump squat may increase without a concomitant increase in jump height (7). While there is some evidence to the contrary (3), average power has a high correlation with tasks performed at a high rate of speed and may be more reflective of demands during the entire movement.

Third, the load that produces maximum power may not provide the greatest transfer to tasks that have different load or velocity requirements. Most athletes (with the exception of weightlifters and power lifters) use resistance exercise as a means to an end—improvement in their chosen sport. Power is the product of force and velocity. For some activities, force may be the dominant contributor to power generated; for others, it may be velocity. Since the greatest improvements in power are specific to the resistances used in training (6), the goal of training should not be to maximize power, but to maximize power output at the resistances found in an athlete's sport. Certain athletes may need to develop power against heavy resistances (e.g., football linemen), whereas others may need to develop power against lighter resistances (e.g., baseball pitchers). And some athletes may need to develop power across a wide spectrum of resistances (e.g., mixed martial artists). Surely, these athletes need to be trained differently.

Fourth, an optimal load for developing power (if one exists) may vary from one person to the next, even if they play the same sport. Improving maximum strength using heavy loads may be the best method for improving power in a relatively weak individual (8), whereas a relatively strong individual may need to switch to more explosive training at lighter resistances to improve power. This information will never be ascertained by examining group mean data resulting from training studies: the “most effective” program is rarely “one size fits all.” Group mean data need to be generalized only to a population that is homogenous with the sample.

In conclusion, there is no compelling scientific evidence to suggest that there is a single, optimal load to develop power. It has been generally accepted for many years that there is no “optimal” load to develop strength. Rather, a variety of training loads should be used in a periodized fashion to elicit superior strength gains. Why should power development be any different?

Sean P Flanagan, PhD, ATC, CSCS

California State University-Northridge, Northridge, California

REFERENCES

1. Baker, D, Nance, S, and Moore, M. The load that maximizes the average mechanical power output during explosive bench press throws in highly trained athletes. J Strength Cond Res 15: 20–24, 2001.

2. Baker, D, Nance, S, and Moore, M. The load that maximizes the average mechanical power output during jump squats in power-trained athletes. J Strength Cond Res 15: 92–97, 2001.

3. Dugan, EL, Doyle, TLA, Humphries, B, Hasson, CJ, and Newton, RU. Determining the optimal load for jump squats: A review of methods and calculations. J Strength Cond Res 18: 668–674, 2004.

4. Flanagan, SP and Salem, GJ. The validity of summing lower extremity individual joint kinetic measures. J Appl Biomech 21: 181–188, 2005.

5. Kawamori, N, Crum, AJ, Blumert, PA, Kulik, JR, Childers, JT, Wood, JA, Stone, MA, and Haff, GG. Influence of different relative intensities on power output during the hang power clean: Identification of the optimal load. J Strength Cond Res 19:698–708, 2005.

6. Kawamori, N and Haff, GG. The optimal training load for the development of muscular power. J Strength Cond Res 18: 675–684, 2004.

7. Mcbride, JM, Triplett-McBride, T, Davie, A, and Newton, RU. The effect of heavy- vs. light-load jump squats on the development of strength, power, and speed. J Strength Cond Res 16: 75–82, 2002.

8. Stone, MH, O'Bryant, HS, McCoy, L, Coglianese, R, Lehmkuhl, M, and Schilling, B. Power and maximum strength relationships during performance of dynamic and static weighted jumps. J Strength Cond Res 17: 140–147, 2003.



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