1 (. . 60), , 31 :
Z 1 = Z1ejφ = R1+ jXL. (12.7)
31
| U | UR | UK | I | R | ZK | φK | RK | XK | R1 | φ1 | Z1 | Z1ejφ1 | |
:
R = 
; (12.8)
Zk = 
; (12.9)
Rk = ZkcosφK; (12.10)
Xk = ZksinφK; (12.11)
R1= R+ Rk; (12.12)
Z1 = 
. (12.13)
φ (. . 63) φ 1 φ 1=arctg 
2 (. 59).
 |
64
I, U, U1, U, X ; 32.
32
| U, | U1, | UC, | I, | , | U, | U, | φ, | cosφ | , | Q, | |
32
| I, A | φ, | cosφ | U, | U, | , | Q, |
ψ = φ φ 1 = 900 φ 1 İ = 
. U , :
İ = İejφ1. (12.14)
X, , φ, :
= 
; (12.15)
φ = arcos 
; (12.16)
Ua = Ucosφ; (12.17)
Up = Usinφ; (12.18)
P = UIcosφ; (12.19)
Q = UIsinφ. (12.20)
3 İ ψ , + İ, U cosφ. , 32, . 32 İ = f (XC). , , , XC?
1 ?
|
|
|
2 ?
3 , , ?
4 .
5 .
1 , . . . ˳ : / . . , . . , . . . : , 2003. C. 410-413.
2 , . . . : / . . . 10- . .: , 2002. . 161-163. ISBN 5 8297 0026 3.
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