1 = ͕
n 1= -1
u =
:
K =
K =
C L =
= %
. 1.1 [1]
HPj =
j =1 , j =2 ;
s H lim j - (. 2.1 [1]),
s H lim1 =
s H lim2=
SHj - (. 2.1 [1]),
SH 1= SH 2=
KHLj - ;
KHLj = 1,
NH 0 j (. 1.1 [1]),
NH0 1= NH0 2 =
. 3.1 [1] : h =
th = 365 L 24 K =
N S j = 60 nj c th,
, =;
nj j - , n 1= -1, n 2= -1;
N S1= N S2=
, NHE j = h N Σj;
NHE 1= NHE 2=
KHL 1= KHL 2=
s HP 1= s HP 2=
s HP =s HP 2,
s HP =0.45 (s HP 1+s HP 2) 1.23 s HP 2.
:
s HP =
FPj = ,
s F lim j - (. 4.1 [1]),
s F lim 1 = s F lim 2 =
SFj - (. 4.1 [1]), SF 1=, SF 2=
KFCj - , , (. 4.1 [1]) KFC 1=, KFC 2=
KFLj - :
KFL j= 1.
qj - : q 1 =, q 2 = (. 3.1 [1]);
NF 0 ; NF 0 = 4106.
NFEj ; NFE j = Fj N Σ j.
. 3.1 [1]
F 1 =, F2 =,
NFE 1 =, NFE 2 =
KFL 1 =, KFL 2 =
:
FP 1=
FP2 =
:
aw = (u + 1) ,
- , =
|
|
K - , K =1.2.
= ( . 11 [1]).
aw =
aw (. 6.1 [1]). ( mn)
m = (0.010.02) aw =
m (. 5.1 [1]): m =
Z = ,
β1=0 , β1=12 β1=30 .
Z =
Z Z =
β = arccos .
Z 1= =
Z 2 = Z Z 1=
u = =
u 2.5 % u 4.5 4 % u > 4.5.
u = 100 =
: x 1= x 2=
a
bw 2= =
bw 2 . 14 [1].
bw 1 5 bw 2:
bw 1=
, m = mn.
dj = mZj,
, :
d 1 = d 2 =
x = 0: daj = dj + 2 m (1 + xj):
da 1 = da 2=
dfj = dj 2 m (1.25 xj):
df 1 = df 2 =
V = =
. 8.1 [1] : n =
.
= ,
Z σ- , Z σ =
K - ,
K = KH α KH β KV.
KH α =1+ A (n 5) Kw =
= 0.06 = 0.15 ;
Kw - , .
2 < 350
Kw = 0.002 2 + 0.036(V 9)=
KH β =1+ (K 1) Kw,
K - , . 9.1 [1] .
= 0.5 (u + 1)=
K = KH β =
. 10.1 [1]
KV=
KH=
σ H =
5%, 15%.
σ H =100 =
s Fj s FPj .
,
YF 1 - ;
KF - ;
Y b - , : Y b = 1 - =
Y ε - , : Y ε = =
εα ,
εα = [1.88 3.2( + )] cos β =
|
|
Y b = Y ε = 1.
.
YFj =3.47 + + 0.092 ,
ZVj - , ZVj = Zj, ZVj = .
ZV 1 = = ZV 2 = =
YF 1 = YF 2 =
KF = KF α KF β KFV .
KF α =
KF β = 0.18 + 0.82 K =
2 < 350
KFV = 1+ 1.5(KHV 1)=
s F 1=
s F 2=
5 %, .
, s F 1 s FP 1 s F 2 s FP 2.
Ft = =
Fr = Ft =
F = Ft tg =