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adapted swimming sports and rehabilitation

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356<br />

ADAPTED SWIMMING SPORTS AND REHABILITATION<br />

height, 178.3cm, (SD= 8.4), weight, 78.5kg (± 11.4), body<br />

surface, 2.1m 2 (± 0.24). The test consisted of three 3 minute<br />

swims at the same mean <strong>swimming</strong> speed with added, subtracted<br />

or no extra load.<br />

One S-VHS video camera was placed outside the flume perpendicular<br />

to the <strong>swimming</strong> direction at 3.5-m from the swimmer.<br />

The actual camera view in the <strong>swimming</strong> plane was 4-m<br />

x 3-m. At the start of each video session a 1-m calibration<br />

ruler was placed in both the vertical <strong>and</strong> horizontal direction<br />

<strong>and</strong> recorded. Reference makers were set at eight points on<br />

the left side of the body: toe, ankle, knee, hip, shoulder, elbow,<br />

wrist <strong>and</strong> top middle finger. Recordings were made during<br />

each step, in order to analyse 10 movement cycles in the middle<br />

of each step. Sampling frequency was 50 Hz. Digitizing<br />

was done using the SIMI-Motion “ software package 6.1 <strong>and</strong><br />

analysis was based on the breaststroke phase model of<br />

Wieg<strong>and</strong> et al. (12) (Figure 1).<br />

Figure 1. Breaststroke Phase-Model by Jähnig et al. (7).<br />

To describe the complex movement, time-discrete (paths, durations,<br />

velocities, angles) <strong>and</strong> time-continuous characteristics<br />

(v x-t-progress of the hip depend on arm <strong>and</strong> leg by Federle<br />

(4)), <strong>and</strong> timing of the swim-movement (Phase Structure<br />

Quotient-PSQ of Blaser et al. (1)) were examined. All in all 57<br />

movement-parameters were determined in 3 <strong>swimming</strong> situations<br />

in each patient. Means <strong>and</strong> st<strong>and</strong>ard deviations were<br />

determined. Significant changes of parameters over 10 movement<br />

cycles between load steps were calculated using the nonparametric<br />

Wilcoxon-test. The level of significance was set at P<br />

< 0.05. A factor analysis (principle –component analysis) was<br />

performed as described by Hotelling (6) <strong>and</strong> Kelly (7). Phase<br />

structure quotient for both arm <strong>and</strong> leg movements were determined<br />

as follows:<br />

PSQ = (duration of main phase/ duration of initiation phase<br />

+ duration of linking phase + duration of preparation phase)<br />

x 100%(1).<br />

RESULTS<br />

Based on the time-discrete findings 9 parameters were found to<br />

be relevant to describe the changes in <strong>swimming</strong> movement of<br />

the CAD-patients examined. These 9 parameters showed a frequency<br />

of change of more than 5 (Table 1). All in all only one<br />

patient demonstrated no significant changes over the increasing<br />

load steps. On average 31 (±14) parameters changed.<br />

Rev Port Cien Desp 6(Supl.2) 351-357<br />

Table 1. Frequency <strong>and</strong> Characteristic of time-discrete kinematic<br />

parameters during <strong>swimming</strong>.<br />

Frequency<br />

Parameter ≥ 5 Characteristic<br />

Vertical path of h<strong>and</strong> in main phase of arm 8 1 x s; 1 x f ; 5 x d (^);<br />

1 x d (v)<br />

Vertical path of foot in main phase of leg 7 2 x s; 1 x d (^); 4 x d (v)<br />

Resultant path of h<strong>and</strong> in main phase of arm 6 2 x s; 2 x d (^); 2 x d (v)<br />

Horizontal path of h<strong>and</strong> in main phase of arm 6 2 x s; 3 x d (^); 1 x d (v)<br />

Horizontal path of h<strong>and</strong> during arm stroke 5 1 x s; 3 x d (^); 1 x d (v)<br />

Horizontal path of hip during leg stroke 5 2 x f; 1 x d (^); 2 x d (v)<br />

Duration of propulsion-pause between main<br />

phase of arm <strong>and</strong> main phase of leg 8 2 x s; 2 x d (^); 4 x d (v)<br />

Duration of propulsion-pause between main<br />

phase of leg <strong>and</strong> main phase of arm 7 2 x f; 5 x d (^)<br />

Angle of attack of hip-shoulder-water surface 5 1 x f; 4 x d (^)<br />

Legend: s-increasing, f-decreasing, d-discontinuous (^)=direction<br />

From the time-continuous point of view individual time series<br />

patterns were observed in arm <strong>and</strong> leg movements. Figure 2<br />

shows examples of an arm-swimmer (left) <strong>and</strong> leg-swimmer<br />

(right). It was also possible to distinguish so called “changeswimmers”<br />

(4) with differing propulsion of the arms <strong>and</strong> legs.<br />

Only one patient actually demonstrated an ideal velocity-timeregime<br />

of the hip according to Costill et al. (3) or Schramm<br />

(10). In total a marked divergent regime in horizontal hipvelocity<br />

was observed in this population: 12 arm-swimmers, 4<br />

leg-swimmers <strong>and</strong> 10 change-swimmers.<br />

The calculated PSQ describes some problems of these patients to<br />

react to increased load conditions. Six patients showed significant<br />

changes of PSQ of the arms. The other 20 patients did not<br />

change time-continuous characteristics with increasing loads.<br />

The calculated PSQ-values of the legs changed significantly in 10<br />

patients whereas 16 patients showed no adaptation during the<br />

step-test. As an example figure 3 shows the inter-individual<br />

adaptation of the development of PSQ of the arms <strong>and</strong> legs.<br />

Figure 2. Breaststroke arm-swimmer (left) <strong>and</strong> leg-swimmer (right).<br />

Figure 3. Two examples of the development of PSQ of the arm (PSQ A)<br />

<strong>and</strong> leg (PSQ B). Significant differences between load steps (*p ≤ .05,<br />

**p ≤ .01) are indicated.

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