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c
p
⊥
∼ (3 ÷ 8) c
∼ 10
−4
p
⊥
> 2 c
f(p
⊥
)
p
⊥
∼ 36 c
p
⊥
> 2 c
Ap
−n
⊥
F (x
⊥
, θ
∗
),
x
⊥
= 2p
⊥
/
√
s θ
∗
√
s x < 0.3
π
0
90
◦
E
d
3
σ
dp
3
=
1.5 · 10
−26
p
8
⊥
exp(−13x
⊥
)
2
2
.
π
0
π
0
p
⊥
√
s = 53
π
±
p
⊥
hp
⊥
i
n m
hp
⊥
i
hp
⊥
i
kT ∼ 140
hp
⊥
i
hp
⊥
i
hp
⊥
i
d
2
σ
dp
k
dp
⊥
x = 2p
∗
k
/
√
s
x
dσ
dx
x
x = 1 − K K
x
u = E /E
0
L
x
dσ
dx
x
p
⊥
π
+
K
+
p π
−
K
−
¯p
x
∼ 10%
K = ΣE
i
/E
0
E
i
i E
0
π
0
K
±
E
K = 1 −
E
E
0
= 1 − u
.
x u
x = 1
K = 0
x → 1
x < 0.2 K > 0.8
x
p
= 0.5
x
p
= 0.2 K = 0.8
x
p
= 0.5
K = 0.5
π
−
p K
−
p ¯pp
α
”
“
200 ÷300
K A
10 ÷15