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Biomechanics and Medicine in Swimming XI

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Performance Level Differences <strong>in</strong> Swimm<strong>in</strong>g:<br />

Relative Contributions of Strength <strong>and</strong> Technique<br />

havriluk, r.<br />

Swimm<strong>in</strong>g Technology Research, Tallahassee, USA<br />

The purpose of this study was to compare the relative contributions of<br />

strength (measured by force, F) <strong>and</strong> technique (measured by the active<br />

drag coefficient, Cd) to swimm<strong>in</strong>g performance. Male (n = 40) <strong>and</strong> female<br />

(n = 40) swimmers were tested with Aquanex+Video swimm<strong>in</strong>g<br />

four trials (one of each stroke) over a 20 m course. Underwater video,<br />

h<strong>and</strong> force data, <strong>and</strong> swim time were collected over the last 10 m. The<br />

magnitude of the difference between faster <strong>and</strong> slower swimmers <strong>in</strong><br />

both F <strong>and</strong> Cd was calculated as an effect size (ES). The mean ES for the<br />

Cd was almost double the ES for F, <strong>in</strong>dicat<strong>in</strong>g that the advantage faster<br />

swimmers have over slower swimmers is derived more from technique<br />

than strength. Coaches can use this <strong>in</strong>formation to implement the most<br />

appropriate <strong>in</strong>terventions for cont<strong>in</strong>ued improvement.<br />

Key words: strength, technique, h<strong>and</strong> force, active drag coefficient,<br />

biomechanics<br />

IntroductIon<br />

The drag equation expla<strong>in</strong>s swimm<strong>in</strong>g performance as: v ≈ √(F/C d ),<br />

where v is swimm<strong>in</strong>g velocity, F is force, <strong>and</strong> C d is the active drag coefficient.<br />

Consistent with this equation, previous research found that v <strong>in</strong>creases<br />

with √F (Havriluk, 2004), <strong>and</strong> that faster swimmers have a lower<br />

C d than slower swimmers (Havriluk, 2003). Other test<strong>in</strong>g protocols (e.g.<br />

Takagi et al., 1983; Toussa<strong>in</strong>t et al., 1988; White & Stager, 2004) also<br />

reported significant relationships of F <strong>and</strong> C d with v.<br />

The importance of both strength (as measured by F) <strong>and</strong> technique<br />

(as measured by C d ) to swimm<strong>in</strong>g performance (as measured by<br />

v) is well established both theoretically <strong>and</strong> empirically. The relative contributions<br />

of F <strong>and</strong> C d to performance, however, have not been determ<strong>in</strong>ed.<br />

The purpose of this study was to determ<strong>in</strong>e how faster swimmers<br />

perform better than slower swimmers due to the relative contributions<br />

of strength (F) <strong>and</strong> technique (C d ), so that coaches can implement the<br />

most appropriate <strong>in</strong>terventions for cont<strong>in</strong>ued improvement.<br />

Method<br />

Swimmers from 21 teams volunteered to participate <strong>in</strong> the study. Male<br />

(n = 40) <strong>and</strong> female (n = 40) swimmers were tested with Aquanex+Video,<br />

swimm<strong>in</strong>g four trials (one of each stroke) over a 20 m course. The st<strong>and</strong>ard<br />

Aquanex test<strong>in</strong>g protocol as described <strong>in</strong> previous research (e.g.<br />

Havriluk, 2003, 2004, 2006b) was used (see Figure 1).<br />

Informed consent was obta<strong>in</strong>ed. Descriptive statistics for the male<br />

swimmers <strong>in</strong>clude: age <strong>in</strong> yrs (M = 18.0, SD = 1.3), height <strong>in</strong> cm (M =<br />

180, SD = 7.7), mass <strong>in</strong> kg (M = 74.2, SD = 8.5) <strong>and</strong> for the females:<br />

age <strong>in</strong> yrs (M = 17.7, SD = 1.0), height <strong>in</strong> cm (M = 168, SD = 6.0), mass<br />

<strong>in</strong> kg (M = 62.1, SD = 6.5). Underwater video, h<strong>and</strong> force data, <strong>and</strong><br />

swim time were collected over the last 10 m of each trial. The C d was<br />

calculated as: C d = F/(.5ρXv 2 ), where F is the average normal h<strong>and</strong> force,<br />

r is the mass density of water, X is the cross-sectional area of the body,<br />

<strong>and</strong> v is swimm<strong>in</strong>g velocity. Previous research found an almost perfect<br />

correlation between normal <strong>and</strong> propulsive force (r = .98) with a m<strong>in</strong>or<br />

overestimation (6 N) of propulsive force (Havriluk, 2006b).<br />

chaPter5.education,advice<strong>and</strong>BiofeedBack<br />

Figure 1. Captured screen of an Aquanex+Video image of swimmer T09<br />

at .53 sec <strong>in</strong> the second stroke of butterfly. The vertical l<strong>in</strong>es on the force<br />

curves are synchronized with the video image.<br />

results<br />

Regression analyses found significant (p

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