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u = U1m sin (wt+α) (2.5)

α .

μ=∞, L= const), R1 L1

 

Ulm sin (wt+α) = R1 i1 + L1 (di1/dt). (2.6);

, ,

i= i+ i (2.7)

() , Ut

i=I max sin (wt+α φ) (2.8)

I1 max =U1max / Z


Z = √R12+ωL12 ,

; , , t=0; φ - ( ) ; Im - .

i= - I max sin (α φ) τ/t (2.9)

, τ.

, t =0, i+ i = 0, . . () .

α, α φ = 0, i=0 . , α φ = π/2, i , t=0 1max. im= 21 (. 2.2).

, , .. φ= 90. , , (2.9), (2.10) (2.12), , . 1.5 .

, , , i1 = ω1 d /dt .

(2)

( Ulm1) sin (wt+α) =(R1/ L1) + (d/dt). (2.10)

:

= max sin (wt+α π/2)= max cos(wt+α) (2.11)

:

max = L1 Ulm / ω1√ R12 +w L12; φ=arctg (wL1/ R1 ≈π/2 (2.12)

:

 

=( max cos α ) τ/t (2.13)

 

α = π/2 ( ), φ = π/2, = 0. .

 

, α = 0,

= - maxswt + (max + )τ/ t (2.14)

, (2.15), (2.16), (2.19) (2.20), . 2.3.

 

 

. 2.3. () ()

 

 

, , , , 100 120 .

.

1. .. ?

2. , ?

3. .. .

4. ?

5. ?

6. ?

 

3

( ): , .

0, . , , : s, , ad, ( ). d 0 () (), r =0 , 90. d , .

 

.3.1. τ: - ; - ; -

.

 

, , d, . (. .3.1, ).

, . τd τd, ( "). (, 0,05 - 0,1 ) , (, 0,5 - 1 ). d . (. .3.1,).

( ), ( ). (. c,3.1, ).

 

.3.2

 

, , , . . . . , () , , 0 ( ).

d - , , . , -, , -X 0. , -, , 0 - ( ). , .

. 3,2 . t = 0 i0 ( )

i0 = i + t0 + i0 (3.1)

i - ; i0 i0 - , , .

i0,

i0 = i + t0 (3.2)

i i ( )

i = i + i0 -t/τ + i0 -t/τ (3.3)

i = i + i0 -t/τ (3.4)

 

τ ;

τ .

,

i = i0 -t/τd = (i + i0 + i0) -t/τd (3.5)

τd - .

() : . t=0 . , , .

. , , .

 

. 3.1 , s, ad, , .

. . Ls, L ad, L, L . xs, x ad, x, x .. (.3.3) , . , .3.3, , x ad, x, x , xs . .3.3, , x ad, x , , xs . ( ) .3.3, , xs, x ad .

.3.3. : - ; - ; -

d"

d"

(3.6)

d .

(3.7)

d .

xd = xs + xad (3.8)

 

:

τ d0 = x0 /ωr (3.9)

τ d0 = x0 /ωr (3.10)

 

x ,x ; r , r .

, (). d / d, d / d.

(3.11)

, . .

(3.12)

r a .

xd, xd,xd - . :


(3.13)

( t = 0)

Io =E 0 /xd (3.14)

( t = 0)


(3,15)

E0, E0, E0 - .

C , . . () , ... ( ..). - . .., .

1 .. () () ( ). ?

2. ?

3. ..?

4. . ? .

5. ..?

6. .. ?

 

 





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