Zamparo P, Pendergast D R, Mollendorf J, Termin A, Minetti A E
Dipartimento di Scienze e Tecnologie Biomediche, Università degli Studi di Udine, Italy.
Eur J Appl Physiol. 2005 May;94(1-2):134-44. doi: 10.1007/s00421-004-1281-4. Epub 2005 Feb 9.
With the aim of computing a complete energy balance of front crawl, the energy cost per unit distance (C = Ev(-1), where E is the metabolic power and v is the speed) and the overall efficiency (eta(o) = W(tot)/C, where W(tot) is the mechanical work per unit distance) were calculated for subjects swimming with and without fins. In aquatic locomotion W(tot) is given by the sum of: (1) W(int), the internal work, which was calculated from video analysis, (2) W(d), the work to overcome hydrodynamic resistance, which was calculated from measures of active drag, and (3) W(k), calculated from measures of Froude efficiency (eta(F)). In turn, eta(F) = W(d)/(W(d) + W(k)) and was calculated by modelling the arm movement as that of a paddle wheel. When swimming at speeds from 1.0 to 1.4 m s(-1), eta(F) is about 0.5, power to overcome water resistance (active body drag x v) and power to give water kinetic energy increase from 50 to 100 W, and internal mechanical power from 10 to 30 W. In the same range of speeds E increases from 600 to 1,200 W and C from 600 to 800 J m(-1). The use of fins decreases total mechanical power and C by the same amount (10-15%) so that eta(o) (overall efficiency) is the same when swimming with or without fins [0.20 (0.03)]. The values of eta(o) are higher than previously reported for the front crawl, essentially because of the larger values of W(tot) calculated in this study. This is so because the contribution of W(int) to W(tot )was taken into account, and because eta(F) was computed by also taking into account the contribution of the legs to forward propulsion.
为了计算自由泳的完整能量平衡,计算了有无脚蹼游泳的受试者每单位距离的能量消耗((C = E/v),其中(E)是代谢功率,(v)是速度)和总效率((\eta_{o}=W_{tot}/C),其中(W_{tot})是每单位距离的机械功)。在水上运动中,(W_{tot})由以下各项之和给出:(1)(W_{int}),内部功,通过视频分析计算得出;(2)(W_{d}),克服水动力阻力的功,通过主动阻力测量计算得出;(3)(W_{k}),根据弗劳德效率((\eta_{F}))测量计算得出。反过来,(\eta_{F}=W_{d}/(W_{d}+W_{k})),通过将手臂运动建模为桨轮运动来计算。当以(1.0)至(1.4 m s^{-1})的速度游泳时,(\eta_{F})约为(0.5),克服水阻力的功率(主动身体阻力×(v))和赋予水动能的功率从(50)瓦增加到(100)瓦,内部机械功率从(10)瓦增加到(30)瓦。在相同的速度范围内,(E)从(600)瓦增加到(1200)瓦,(C)从(600)焦耳/米增加到(800)焦耳/米。使用脚蹼可使总机械功率和(C)降低相同的量((10 - 15%)),因此有无脚蹼游泳时的(\eta_{o})(总效率)相同[ (0.20(0.03)) ]。(\eta_{o})的值高于先前报道的自由泳值,主要是因为本研究中计算的(W_{tot})值较大。之所以如此,是因为考虑了(W_{int})对(W_{tot})的贡献,并且在计算(\eta_{F})时也考虑了腿部对向前推进的贡献。