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Biomechanics and Medicine in Swimming XI

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<strong>Biomechanics</strong><strong>and</strong>medic<strong>in</strong>e<strong>in</strong>swimm<strong>in</strong>gXi<br />

After a st<strong>and</strong>ard warm up (25-30 m<strong>in</strong>), swimmers performed a 25<br />

m front crawl at maximum speed with water start. A reproducibility test<br />

was performed for this protocol by tak<strong>in</strong>g two <strong>in</strong>dividual measurements<br />

with a 48-h <strong>in</strong>terval between them.<br />

<strong>Biomechanics</strong> Swimm<strong>in</strong>g acceleration <strong>and</strong> <strong>Medic<strong>in</strong>e</strong> was <strong>in</strong> Swimm<strong>in</strong>g obta<strong>in</strong>ed <strong>XI</strong> from the Chapter position–time 2 <strong>Biomechanics</strong> data b<br />

recorded us<strong>in</strong>g a position transducer (SignalFrame, SportMetrics, Valencia,<br />

Spa<strong>in</strong>), record<strong>in</strong>g at 1 kHz. The position signal of the velocity<br />

was derived twice to obta<strong>in</strong> the correspond<strong>in</strong>g acceleration signal (m·s- 21<br />

2 ). METHODS The apparatus consisted <strong>in</strong> a resistive sensor (i.e. which produced a<br />

resistance After hav<strong>in</strong>g of 250 signed g) with an <strong>in</strong>formed a coiled cable consent, that all was the fastened procedures to the described swim- <strong>in</strong> this study<br />

fulfilled the requirements listed <strong>in</strong> the Hels<strong>in</strong>ki Declaration of 1975 <strong>and</strong> its later<br />

mers’ amendment waists at <strong>in</strong> the October height 2000, of second seventy-n<strong>in</strong>e <strong>and</strong> third regional lumbar <strong>and</strong> vertebrae national by front means crawl swimmers<br />

of (mean a belt. All ± st<strong>and</strong>ard the pre- <strong>and</strong> error post-test of the data mean were (SEM) registered age 16.89±0.367 <strong>and</strong> converted years; weight<br />

from 63.172±1.3373; analogical to height digital 172.54±1.142 (12-bit; DAQCard–700; cm) took part National <strong>in</strong> the experiments. Instrument, The swimmers<br />

Aust<strong>in</strong>, neither USA). suffered The musculoskeletal data were stored pathologies on a hard nor disk restrictions, for subsequent which analy- may have h<strong>in</strong>dered<br />

their performance dur<strong>in</strong>g events.<br />

ses. Synchronized After a st<strong>and</strong>ard to the warm position up (25-30 signal, m<strong>in</strong>), several swimmers full stroke performed cycles a 25 were m front crawl at<br />

recorded maximum us<strong>in</strong>g speed an with underwater water start. video A reproducibility camera, perpendicular test was performed to the swimfor<br />

this protocol<br />

mer’s by tak<strong>in</strong>g plane two of displacement <strong>in</strong>dividual measurements (the signal with was registered a 48-h <strong>in</strong>terval at 50 between Hz). them.<br />

To Swimm<strong>in</strong>g analyze the acceleration was signals, obta<strong>in</strong>ed a from specific the program position–time was data written recorded us<strong>in</strong>g a<br />

position transducer (SignalFrame, SportMetrics, Valencia, Spa<strong>in</strong>), record<strong>in</strong>g at 1 kHz.<br />

<strong>and</strong> run <strong>in</strong> Matlab 7.1 (R14) (Mathworks Inc., Natick, USA). The accel-<br />

The position signal of the velocity was derived twice to obta<strong>in</strong> the correspond<strong>in</strong>g<br />

eration acceleration signal was signal filtered (m·s to preserve only those frequencies of <strong>in</strong>terest<br />

for the study. A Butterworth fourth-order digital filter was used for this<br />

purpose with a b<strong>and</strong>-pass of 1–20 Hz. This signal was then analyzed <strong>in</strong><br />

both the time <strong>and</strong> frequency doma<strong>in</strong>s. Given the fact that the size of the<br />

acceleration is unstable <strong>in</strong> the first <strong>and</strong> f<strong>in</strong>al seconds for each swimm<strong>in</strong>g<br />

set, the eight central seconds were selected <strong>in</strong> each trial to analyze the<br />

acceleration signal (Caty et al., 2007). The signal amplitude was exam<strong>in</strong>ed<br />

<strong>in</strong> the time doma<strong>in</strong> with a root mean square (RMS), <strong>and</strong> processed<br />

<strong>in</strong> 100 ms-sized blocks. In the case of a set of n values {x1 ,x2 ,…,xn }, the<br />

RMS value is given by the follow<strong>in</strong>g formula:<br />

(1)<br />

The frequency spectrum amplitude was analyzed with the periodogram<br />

method (Pollock, 1999), which permits to discover the hidden frequencies<br />

<strong>in</strong> a signal. The periodogram considers all the frequencies <strong>and</strong> correlates<br />

each frequency with the data of the series <strong>in</strong> order to estimate<br />

the importance of a particular frequency <strong>in</strong> the series. It assigns to each<br />

frequency a value called <strong>in</strong>tensity of frequency denoted by:<br />

-2 ). The apparatus consisted <strong>in</strong> a resistive sensor (i.e. which<br />

produced a resistance of 250 g) with a coiled cable that was fastened to the swimmers’<br />

waists at the height of second <strong>and</strong> third lumbar vertebrae by means of a belt. All the pre<strong>and</strong><br />

post-test data were registered <strong>and</strong> converted from analogical to digital (12-bit;<br />

DAQCard–700; National Instrument, Aust<strong>in</strong>, USA). The data were stored on a hard<br />

disk for subsequent analyses. Synchronized to the position signal, several full stroke<br />

cycles were recorded us<strong>in</strong>g an underwater video camera, perpendicular to the<br />

swimmer’s plane of displacement (the signal was registered at 50 Hz).<br />

To analyze the acceleration signals, a specific program was written <strong>and</strong> run <strong>in</strong><br />

Matlab 7.1 (R14) (Mathworks Inc., Natick, USA). The acceleration signal was filtered<br />

to preserve only those frequencies of <strong>in</strong>terest for the study. A Butterworth fourth-order<br />

digital filter was used for this purpose with a b<strong>and</strong>-pass of 1–20 Hz. This signal was<br />

then analyzed <strong>in</strong> both the time <strong>and</strong> frequency doma<strong>in</strong>s. Given the fact that the size of<br />

the acceleration is unstable <strong>in</strong> the first <strong>and</strong> f<strong>in</strong>al seconds for each swimm<strong>in</strong>g set, the<br />

eight central seconds were selected <strong>in</strong> each trial to analyze the acceleration signal (Caty<br />

et al., 2007). The signal amplitude was exam<strong>in</strong>ed <strong>in</strong> the time doma<strong>in</strong> with a root mean<br />

square (RMS), <strong>and</strong> processed <strong>in</strong> 100 ms-sized blocks. In the case of a set of n values<br />

{x1,x2,…,xn}, the RMS value is given by the follow<strong>in</strong>g formula:<br />

(1)<br />

The frequency spectrum amplitude was analyzed with the periodogram method<br />

(Pollock, 1999), which permits to discover the hidden frequencies <strong>in</strong> a signal. The<br />

periodogram considers all the frequencies <strong>and</strong> correlates each frequency with the data of<br />

the series <strong>in</strong> order to estimate the importance of a particular frequency <strong>in</strong> the series. It<br />

assigns to each frequency a value called <strong>in</strong>tensity of frequency denoted by:<br />

I(w)=[a(w)] 2 + [b(w)] 2 performed through Bonferroni post- hoc tests, because of its control<br />

over the Type I error (error rate) <strong>and</strong> its strength when the number of<br />

comparisons is small. All differences with p

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