Лекции по основам кинематики элементарных процессов. Строковский Е.А. - 126 стр.

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N(x, Ω) = M · e
σ
tot
·x·n
centers
!
θ
0
f(θ
)sinθ
+
+x · n
centers
!
θ
0
!
4π
0
f(θ

) ·
d
(θ
θ

) d
d

.
f(θ)
θ (Ω, Ω+dΩ)
θ

θ
θ

θ
θ

θ
f(θ)
θ>θ
0
/d
  1   ?
                                                        !      θ
         N (x, Ω) = M · e−σtot ·x·ncenters                          f (θ  ) sin θ  dθ  +
                                                            0
                         !   θ   !   4π                                              
         +x · ncenters                    f (θ  ) ·
                                                        dσ 
                                                        dΩ 
                                                             (θ − θ  ) d Ω  d Ω  .       F,"BG
                         0       0

@  1 f (θ) 1  1       20    0
 1  9 2  2  0 C   2 
  1 2 θ              / 2  (Ω, Ω+dΩ)O  
      ”11   ” 8 C  5 
  7      2   0 11  2   
 9  0 7    /  /  2  / 1  1
.   θ   θ  1 0   1    
     2    2 θ    2   
2 θ  − θ            2    θ $ 
0   5  1 1   0   11     1
     2 /   C      C
    7    0    5     
  2 10   1  /      
 2    7     6   F 0 1
 1    2 71     /     G
    =  F,"BG            0    
   1    2 6   8 1   1  
C  1    /    /  
2  /      1  7 1 
    .   C  1       F,"BG?  
1 0             2  2
  0   11   f (θ)0   0 6   
   2  θ > θ0 0 2 dσ/dΩ 6         
    2  /   FΩ   ,"G0  1    2 
 F,"BG C   "  1     0      1 
    0  /    C  1    
 2   
   #   $   $    $      $  
*          (   ( 0  
 &      1 



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