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"Autoceļu projektēšana" (.pdf)

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a) klotoidas robežās<br />

b) riņķa loka robežās -<br />

Tekošā punkta<br />

koordinātas<br />

a) klotoidas robežās<br />

2 4<br />

æ β β ö<br />

X = lç1- + -...<br />

÷<br />

è 10 216 ø<br />

3 5<br />

æβ β β ö<br />

Y = lç<br />

- + -.....<br />

÷<br />

è 3 42 1320 ø<br />

ε = l R<br />

[ ε β β ]<br />

[ ]<br />

b) riņķa loka robežās - X = X ( )<br />

KB<br />

+ R sin + -sin<br />

Y = Y + R cosβ - cos( ε + β )<br />

Pilns līknes garums<br />

K = 2L<br />

K=2L+C<br />

L = 2 βR<br />

L = 2 βR, C = γR<br />

Diference, m D= 2T-K D=2T-K<br />

KB<br />

līkņu<br />

c. Asimetriska biklotoida<br />

β ¹ β , α = β + β<br />

1 2 1 2<br />

UN LOKĀLĀS KOORDINĀTAS<br />

veidi<br />

d. Asimetriskas klotoidas ar riņķa<br />

loku<br />

β ¹ β , α = β + γ + β<br />

1 2 1 2<br />

β = L1<br />

2<br />

1<br />

α β<br />

2<br />

β<br />

2<br />

α β1<br />

2 = - = L<br />

,<br />

R<br />

2R<br />

= - β = L1<br />

2<br />

1<br />

α γ β<br />

2<br />

β<br />

2<br />

α γ β1<br />

2 = - - = L<br />

,<br />

R<br />

2R<br />

= - -<br />

3.5.tabula<br />

Formulu<br />

grupas<br />

(3.34)<br />

X<br />

Y<br />

K1B<br />

K1B<br />

2<br />

æ β<br />

ç<br />

1<br />

= L1<br />

1-<br />

è 10<br />

3<br />

æ β<br />

ç<br />

1<br />

β1<br />

= L1<br />

-<br />

è 3 42<br />

4<br />

β ö<br />

1<br />

+ - ... ÷<br />

216<br />

ø<br />

5<br />

β ö<br />

1<br />

+ - ... ÷<br />

1320<br />

ø<br />

X<br />

Y<br />

K2B<br />

K2B<br />

= L<br />

2<br />

2<br />

æ β<br />

ç<br />

2<br />

1-<br />

è 10<br />

3<br />

æ β<br />

ç<br />

2<br />

β<br />

2<br />

= L2<br />

-<br />

è 3 42<br />

4<br />

β ö<br />

2<br />

+ - ... ÷<br />

216<br />

ø<br />

5<br />

β ö<br />

2<br />

+ - ... ÷<br />

1320<br />

ø<br />

(3.35)<br />

- -<br />

(3.36)<br />

- - (3.37)<br />

-<br />

t = X - R sin β<br />

1 KB 1<br />

1<br />

t = X - Rsin<br />

β (3.38)<br />

2 KB 2<br />

2<br />

( cos β 1)<br />

( cos β 1)<br />

p = Y - R -<br />

1 KB 1<br />

1<br />

p = Y - R -<br />

2 K2B<br />

2<br />

(3.39)<br />

29

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