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Power system (14) - NOTES
Course: Power Electronics (203122357)
21 Documents
Students shared 21 documents in this course
University: Parul University
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string efficiency is an ideal case for which the voltage across each disc will be exactly the same.
Although it is impossible to achieve 100% string efficiency, yet efforts should be made
to improve it as close to this value as possible.
Mathematical expression. Fig. 2.3(iii) shows the equivalent circuit for a 3-disc string. Let us
suppose that self capacitance of each disc is C. Let us further assume that shunt capacitance C1 is
some fraction K of self capacitance i.e., C1 = KC. Starting from the cross-arm or tower, the
voltage across each unit is V1,V2 and V3 respectively as shown.
Applying kirchoff’s current law to node A
112 iII
1112 CVCVCV
KCVCVCV
112
)1(
12 KVV
Applying kirchoff’s current law to node B
223 iII
12123 )( CVVCVCV
KCVVCVCV
)( 2123
)1(
213 KVKVV
)31( 2
13 KKVV
100
3
%
3
V
V
ciencystringeffi
The following points may be noted from the above mathematical analysis:
(i) If K = 0·2 (Say), then we get, V2 = 1·2 V1 and V3 = 1·64 V1. This clearly shows that disc
nearest to the conductor has maximum voltage across it; the voltage across other discs decreasing
progressively as the cross-arm in approached.
(ii) The greater the value of K (= C1/C), the more non-uniform is the potential across the discs
and lesser is the string efficiency.
(iii) The inequality in voltage distribution increases with the increase of number of discs in
the string. Therefore, shorter string has more efficiency than the larger one
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