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Electrical Power Systems

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368 <strong>Electrical</strong> <strong>Power</strong> <strong>Systems</strong><br />

\ V 0 = 2.11 × 10 6 × 0.85 × 0.015 × 0.967 × ln<br />

\ V 0 = 150.06 KV.<br />

or local corona, mv = 0.72,<br />

We know, visual critical voltage (rms)<br />

<br />

HG<br />

00301 .<br />

Vv = G0mvrd 1 +<br />

rd<br />

I<br />

KJ<br />

<br />

HG<br />

eq<br />

ln D<br />

r<br />

\ V0 = 2.11 ´ 10 6 ´ 0.72 ´ 0.015 ´ 0.967 ´ 1 +<br />

\<br />

V v = 158.87 KV<br />

or general corona, m v = 0.82<br />

\ Vv = 158.87 ´ 082 .<br />

I<br />

KJ<br />

KV = 180.93 KV<br />

072 .<br />

<br />

HG<br />

<br />

48 . I volts HG 0. 015KJ<br />

00301 .<br />

0. 015 ´ 0. 967<br />

I KJ<br />

48 . I ´ lnHG<br />

KJ<br />

0. 015<br />

Actual operating voltage to neutral = 220<br />

3 = 127 KV, which is less than Vv and there is no<br />

corona.<br />

Example 14.3: Determine the corona loss of a three phase, 220 KV, 50 Hz and 200 Km long<br />

transmission line of three conductors each of radius 1 cm and spaced 5 m apart in an equilateral<br />

triangle formation. The air temperature is 30ºC and the atmospheric pressure is 760 mm of Hg.<br />

The irregularity factor is 0.85.<br />

Solution:<br />

rom eqn. (14.39),<br />

Pc = 244<br />

d (f + 25) (Vn –V0) 2<br />

<br />

HG<br />

r<br />

D<br />

I<br />

KJ ´ 10 –5 KW/Km/phase<br />

b g<br />

0. 392p<br />

0. 392 ´ 760<br />

f = 50 Hz, d = =<br />

t + 273 273 + 30 = 0.983<br />

r = 1 cm = 0.01 m, D = 5 m.<br />

V 0 =<br />

\ V 0 =<br />

3´ 10<br />

2<br />

3´ 10<br />

2<br />

6<br />

6<br />

´ r ´ d ´ m 0 ´<br />

I<br />

HG KJ<br />

D<br />

ln<br />

r<br />

´ 0.01 ´ 0.983 ´ 0.85 ´ ln 5<br />

001 .<br />

I<br />

HG KJ volts

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