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Būvmehānika, statiski nenoteicamas sistēmas

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5. NEPĀRTRAUKTAS SIJAS<br />

k<br />

k<br />

k<br />

2<br />

3<br />

4<br />

8 1 <br />

2 2<br />

3,5;<br />

8 2 <br />

8 <br />

2 2<br />

<br />

8 <br />

8 <br />

2 2<br />

<br />

8 <br />

1 <br />

3,714<br />

3,5 <br />

1 <br />

3,73<br />

3,714 <br />

Labo fokusu attiecības nosakām analogi,<br />

izmantojot sakarības (5.10):<br />

k<br />

4<br />

;<br />

8 1 <br />

k 2 2<br />

<br />

8 <br />

3<br />

<br />

8 1 <br />

8 4 56<br />

k 2 2<br />

3,75; k<br />

1<br />

2 2<br />

<br />

8 4 <br />

8 15<br />

15<br />

2<br />

<br />

Noslogotā laiduma balstu momenti atbilstoši sakarībām (5.11) ir<br />

q12<br />

q12<br />

4 <br />

M<br />

24 24<br />

2 6<br />

7,79q;<br />

12 3,714 4 1<br />

<br />

3<br />

3<br />

q12<br />

q12<br />

3,714<br />

<br />

M<br />

24 24<br />

3 6<br />

7,<br />

05q<br />

.<br />

123,714<br />

4 1<br />

Neslogotā laiduma balstmomenti ir<br />

M<br />

2 7,79q<br />

M1 2, 23q<br />

;<br />

k 3,5<br />

2<br />

M1<br />

2,23q<br />

M<br />

0<br />

1,<br />

115q<br />

.<br />

k1<br />

2<br />

Lieces momentu epīra parādīta att. 5.17b.<br />

Šķērsspēku epīras konstruēšanai var izmantot bieţi lietoto sakarību<br />

Q<br />

x<br />

Qx0<br />

att. 5.17<br />

M<br />

<br />

lab<br />

M<br />

l<br />

kr<br />

3<br />

<br />

3<br />

3,733.<br />

Tādā veidā iegūtie rezultāti redzami att. 5.17c. No šķērsspēku epīras nosakām, ka balstu<br />

reakcijas ir: V 0 = 0,42q; V 1 = -1,255q; V 2 = 6,895q; V 3 = 6,82q; V 4 = - 0,88q.<br />

4;<br />

126

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