, .
- . , , .
. r c. . r c.
, , , .
k . S V . [ h ] . .
:
Q , /;
β ;
n , -1;
r , ;
m ;
L * , ;
* , ;
F * , 2;
B * , ;
a , ;
q 1 2 , /×2;
p ;
g , /3;
mo , 1,8 1 h ;
k , ;
* ( ).
:
4.1 ω
ω = (π n c) / 30, /c, (4.1)
n , -1;
4.2 k
k = (ω 2 r c) / g, (4.2)
r , ;
4.3 C,
C = 0,5 (1 + k); (4.3)
4.4 ()
ω t 0 = arcsin[(C cos α) / k], (4.4)
a , ;
4.5 xAy c ( 4.1):
|
|
−
t = 2π / ω, ; (4.5)
− ∆ t x y ( ∆t = 0,030,05 );
−
x i = ω r c (sinω t 0) t i (g t i 2sinα) / 2;
y i = ω r c (cosω t 0) t i (g t i 2cosα) / 2.(4.6)
( 4.1).
4.1
t 1= D t | t 2 = 2D t | t 3 = 3D t | t 4= 4D t | t 5 = 5D t | t6 = 6D t | t 7 = 7D t | |
0,03 | 0,06 | 0,09 | 0,12 | 0,15 | 0,18 | 0,21 | |
ω r c (sin ω t 0) ti | |||||||
(g ti 2 / 2) sin α | |||||||
xi | |||||||
ω rc (cos ω t 0) ti | |||||||
(g ti 2 / 2) cos α | |||||||
yi | |||||||
φ i = ω ti |
4.6 x j i.
:
− r ;
− 0 a ( ) 0 x 1 ω t 0 ;
− ( x , y );
− 0 φ1, φ2, φ3 .. ( 4.1) 1', 2', 3' ..;
− i y i .
4.1
, 1', 2', 3' .. , , 1, 2, 3 ..
. ( 4.1) 4; 4¢ 5; 5¢ , ( a ).
a b .
V = (S n ) / 60, /; (4.7)
4.7 m ,
μ = (1 / L c) ln[102(1 ε) / p c], (4.8)
L (. ), ;
ε ;
p ( 0,5 %).
|
|
ε : ͻ, - 7 0,850,95, - 1300 0,880,95.
4.8 [ h ] ,
, , (4.9)
h , m 0 , (h = 0,2 );
m o , 1,8 -1 h ;
m (m = 0,81,2).
m . β w , ;
4.9 :
− [ q ]max
[ q ]max = B c V γ [ h c], /, (4.10)
, ;
g , /3 (g = 1020 /3 );
− [ q c] ( )
[ q c] = [ q ]max / β = { B c V γ [ h c]} / β, /; (4.11)
− [q]max ,
[ q ]max = q F , /, (4.12)
F , 2;
q 1 2 , /×2 (q = 1,52,5 /×2, , );
− [ q ] ( )
[ q o] = {[ q ]max [ q ]max (1 ε k 0)} / [(1 β k 0) ε], /, (4.13)
k , ( w = 14% k =1, w = 15% k = 0,80,9);
− [ q ], [ q ] [ q ] , [ q ] min;
− B
V = {[ q ] min (1 β)} / (0,01 Q ), /, (4.14)
Q , /;
B , .
, (V = 0,82,2 /).
4.10 1
W 0 = 0,36 B V , /. (4.15)