4. Доля закачиваемой воды, совершающей полезную работу, в зависимости от выработки запасов нефти.
Доля закачиваемой воды, совершающей полезную работу (ДВ1) рассчитана по формуле:
,
. Для остальных значений рассчитано аналогично. Данные занесены в таблицу 6. По расчетам построен график (рисунок 6) и проведен его анализ.
Таблица 6
год
| годовая закачка
| добыча жидкости
| добыча нефти
| добыча воды
| ДВ1
| выработка запасов ВЗ
| 1987
| 30,766
| 22,642
| 18,168
| 4,474
| 0,854
| 1,188
| 1988
| 221,022
| 66,509
| 54,652
| 11,857
| 0,946
| 4,763
| 1989
| 112,875
| 103,95
| 68,59
| 35,36
| 0,686
| 9,248
| 1990
| 72,898
| 164,969
| 91,949
| 73,02
| -0,004
| 15,262
| 1991
| 81,868
| 219,735
| 86,589
| 133,146
| -0,630
| 20,925
| 1992
| 84,038
| 218,178
| 68,24
| 149,938
| -0,788
| 25,388
| 1993
| 180,879
| 170,762
| 68,626
| 102,136
| 0,434
| 29,877
| 1994
| 209,446
| 190,347
| 60,754
| 129,593
| 0,380
| 33,850
| 1995
| 194,357
| 214,448
| 51,483
| 162,965
| 0,160
| 37,217
| 1996
| 180,893
| 143,488
| 47,093
| 96,395
| 0,466
| 40,297
| 1997
| 174,533
| 130,005
| 46,659
| 83,346
| 0,522
| 43,349
| 1998
| 153,959
| 179,251
| 47,588
| 131,663
| 0,143
| 46,461
| 1999
| 161,606
| 172,147
| 53,451
| 118,696
| 0,264
| 49,957
| 2000
| 218,002
| 212,634
| 51,55
| 161,084
| 0,260
| 53,328
| 2001
| 297,147
| 198,044
| 34,02
| 164,024
| 0,447
| 55,553
| 2002
| 345,198
| 253,571
| 30,323
| 223,248
| 0,352
| 57,536
| 2003
| 299,063
| 274,593
| 26,842
| 247,751
| 0,170
| 59,292
| 2004
| 311,244
| 269,147
| 26,434
| 242,713
| 0,219
| 61,021
| 2005
| 226,009
| 249,051
| 29,384
| 219,667
| 0,026
| 62,943
| 2006
| 304,162
| 329,015
| 19,673
| 309,342
| -0,019
| 64,229
| 2007
| 558,963
| 396,27
| 18,419
| 377,851
| 0,323
| 65,434
| 2008
| 523,359
| 446,635
| 21,41
| 425,225
| 0,186
| 66,834
| 2009
| 443,924
| 537,352
| 18,119
| 519,233
| -0,172
| 68,019
| 2010
| 348,457
| 441,447
| 14,982
| 426,465
| -0,226
| 68,999
|
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) Рисунок 6 – Доля закачиваемой воды, совершающей полезную работу в зависимости от выработки запасов нефти |