Weight optimization of a dry type core form transformer by using ...
Weight optimization of a dry type core form transformer by using ...
Weight optimization of a dry type core form transformer by using ...
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1066 H. Demir / EEST Part A: Energy Science and Research 29 (2012) 1063-1072<br />
G cu2 =3.10 -5 .δ cu .w 2 . q 2 .L m2 (7)<br />
G feb =3.10 -3 .δ fe .q fe.L s (8)<br />
G fej =3.10 -3 . δ fe .q fej.2(2M+0,8D) (9)<br />
δ cu , δ fe are the specific copper and iron weight respectively. w 1, w 2 are the primary and<br />
secondary turns <strong>of</strong> the windings respectively. L m1 (cm), L m2 (cm) are the average length <strong>of</strong> the<br />
primary and secondary windings respectively. q 1 (mm 2 ),q 2 (mm 2 ), q fe (cm 2 ), q fej (cm 2 ) are the<br />
primary winding cross section, secondary winding cross section, iron cross section from the<br />
leg and the iron cross section from the upper-lower part <strong>of</strong> the <strong>core</strong> where;<br />
q fe=C.<br />
10 3 S<br />
(10)<br />
3f<br />
q fej=1,1. q fe (11)<br />
q 1 = s<br />
I 1<br />
(12)<br />
I<br />
q 2 = 2<br />
(13)<br />
s<br />
U<br />
1<br />
w 1 =<br />
8<br />
3.4,44.f. .10<br />
U<br />
2<br />
w 2 =<br />
8<br />
3.4,44.f. .10<br />
(14)<br />
(15)<br />
L m1= π.D m1 (16)<br />
L m2= π.D m2 (17)<br />
D m2 =D+2(Δ 2 +δ 2 )+a 2 (18)<br />
D m1 =D m2 +a 2 +2(Δ 1 +δ 1 )+a 1 (19)<br />
D m1 (cm), D m2 (cm) are the average cross section <strong>of</strong> the primary and secondary windings<br />
respectively. U 1, U 2 (V) is the primary and secondary voltage respectively and f is the<br />
frequency.<br />
Fig. 2. Dry <strong>type</strong> <strong>core</strong> <strong>form</strong> trans<strong>form</strong>er <strong>core</strong>