|
Excitation loops transfer functions |
14.3 |
|
|
|
= |
|
· |
p·(1 + p·5)(1+p·2.4) |
= |
|
| = 0.011 ·
p·(1+p·5)(1+p·2.4) |
|
Using the same
methodology, we accept:
G3.3 + G3.4 = G3-3;
if (G3.3 >
G3.4)
or
G3.3 + G3.4 = G3.4;
if (G3.4 > G3-3).
As a result, we obtain: |
| G3.3 + G3.4 |
= |
|
0.011 · p(1 + p·5)(1 + p·2.4) |
|
(1 + p · 0.55)3 |
|
|
|
Gг1
(p)=G3.2
· (G3.3+G3.4) |
= |
|
0.58·0.01·p(1+p·5)(1+p·2.4) |
|
(1 + p · 0.55)6 |
|
= |
|
| = |
|
0.00638 · p·(1 + p · 5)(1 + p·2.4) |
|
(1 + p · 0.55)6 |
|
at p=1; k = 0.076 |
|
|
from page 14.5 (fig 6.b): |
|
|
| G6(Г) |
= |
K4 |
· |
|
· |
K6 |
= |
|
0.26·0.388·1.68 |
|
1 + p · 2.4 |
|
|
Since G5(Г) > G6(Г) + K5, then
G5(Г) + G6(Г) + K5
= G5(Г)
= GГ2(p) |
| Gг(p) |
= |
Gг1(p) |
· |
Gг2(p) |
= |
|
|
|
|
When determining the transfer functions of the remaining
links of
the block diagram in Fig. 3, we use the same
methodology.
|