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Supplementum 3+4/2007 - Společnost pro pojivové tkáně

Supplementum 3+4/2007 - Společnost pro pojivové tkáně

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The <strong>pro</strong>blem can be solved by Newton’s<br />

iteration method with numerical derivations.<br />

The <strong>pro</strong>blem of solving differential<br />

equations and minimum of quadratic error<br />

is shown at [1]. The article [1] searches<br />

the brace with regulated pushing on patient<br />

trunk consisting from 3 parts with<br />

2 couples of joints and telescopes.<br />

The new types of brace with regulated<br />

pushing on patient trunk is moor effective<br />

the previous types. Bought <strong>pro</strong>blems were<br />

interpreted on computer. The <strong>pro</strong>gram can<br />

be used for computer aid design. It calculated<br />

optimal telescope forces for measured<br />

patient data on X-ray and patient positive<br />

plaster form.<br />

Bibliography<br />

Figure 3. Patient with brace.<br />

1. ČULÍK, J., MAŘÍK, I., ČERNÝ, P. (in press)<br />

Treatment of Children Scoliosis by Corrective<br />

Brace with Regulated Force Effect. Journal of<br />

Musculoskeletal & Neuronal Interaction. ISMNI<br />

Greece.<br />

If the final value on the spinal end is<br />

w end = w(l), the new correct initial value<br />

ϕ 0 is<br />

0 = -w end/l<br />

where l is spine length.<br />

The second <strong>pro</strong>blem is to determine<br />

optimal value of telescope force F. The<br />

optimal spine correction is if the quadratic<br />

error of correction values w i and the<br />

spine curve points y i measured at X-ray is<br />

minimal<br />

ambul_centrum@volny.cz<br />

357

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