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   
  oil ln 1 ; (3.8)   oil ln 2 ; (3.9)
1
2 khn 1 r  r w 1 2 2 khn 2 r  r w 2
 
  2 khn oil ln r  3 ; (3.10)
3
3
r
w
3
where  1,  2,  3 - the half distance between the wells for each row,
m; n 1, n 2, n 3 - amount of wells in each row.
Half distance between the wells is defined by the formula
B
  .
i
2 n i
Solving equation (3.3) determine the flowrates of rows of
wells.
The system of equations (3.3) can make another method
P f  P bh 1  Q 1  Q 2  Q 3  D 0  Q 1  Q 2  Q 3  0 1  Q 1 1

P
 bh 1  P bh 2  Q 2  Q 3  1 2  Q 2  2  Q 1 1
   
P
 bh 2  P bh 3  Q 3 2 3  Q 3 3 Q 2 2 .

Example 2. We have circle deposit, which is being
developed by two rows of wells. Define bottom-hole pressures
in the rows of wells, if known: flowrates rows of wells,
reservoir parameters and reservoir fluids and the number of
wells (Fig. 3.5).

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