油藏数值模拟程序

图1 一维驱油程序界面

图2 模拟时间=100s压力和饱和度分布曲线

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图3 模拟时间=200s压力和饱和度分布曲线

图4 模拟时间=300s压力和饱和度分布曲线

图5 模拟时间=400s压力和饱和度分布曲线

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图6 模拟时间=500s压力和饱和度分布曲线

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100s时压力分布 1 2.34418380425665 2 2.239549425357 3 2.22177705125311 4 2.13687682224432 5 2.06109390139084 6 2.00022735059851 7 1.94119281272258 8 1.88235367807294 9 1.82352942752355 10 1.770588235297 11 1.7058823529412 12 1.705882352944 13 1.58823529411767 14 1.52941177059 15 1.47058823529414 16 1.411770588237 17 1.352941177061 18 1.294117705884 19 1.235294117708 20 1.177058823531 21 1.117705882354 22 1.05882352941178 23 1.00000000000001 24 .9411770588248 25 .8823529411782 26 .8235294117717 27 .7705882352951 28 .705882352941186 29 .705882352942 30 .588235294117655 31 .52941177058 32 .470588235294124 33 .4117705882358 34 .3529411770593 35 .2941177058827 36 .2352941177062 37 .1770588235296 38 .1177058823531 39 5.8823529411E-02 40 0 200 s时压力分布 1 2.30442840448 2 2.3222107668378 3 2.26790573451926 4 2.20692114525181 5 2.14008837831746 6 2.06731774048158 7 1.986082470674 8 1.527504684845 9 1.82529514588579 10 1.796257485609 11 1.7059155109 12 1.706258240052 13 1.58823565819065 14 1.52941179402685 15 1.4705882371952 16 1.411770597735 17 1.352941177402 18 1.2941177051 19 1.235294117707 20 1.17705882353 21 1.117705882354 22 1.05882352941177 23 1.00000000000001 24 .9411770588241 25 .8823529411776 26 .8235294117711 27 .7705882352945 28 .70588235294118 29 .7058823529415 30 .58823529411765 31 .5294117705885 32 .47058823529412 33 .4117705882355 34 .352941177059 35 .2941177058825 36 .235294117706 37 .1770588235295 38 .117705882353 39 .058823529411765 40 0 300s时压力分布 1 2.377969539481 2 2.34147143378172 3 2.29529321157814 4 2.24120750501042 5 2.182369963308 6 2.11963929086118 7 2.053122553109 8 1.982726639995 9 1.90862471673859 10 1.8291741346026 11 1.7396008352587 12 1.654969601304 13 1.531114688351 14 1.529585718432 15 1.47061482944294 16 1.41176850301292 17 1.35294167731879 18 1.2941177073592 19 1.23529412419169 20 1.17705888676 21 1.11770588772 22 1.05882352941571 23 1.00000000000025 24 .9411770588254 25 .8823529411776 26 .8235294117711 27 .7705882352945 28 .70588235294118 29 .7058823529415 30 .58823529411765 31 .5294117705885 32 .47058823529412 33 .4117705882355 34 .352941177059 35 .2941177058825 36 .235294117706 37 .1770588235295 38 .117705882353 39 .058823529411765 40 0

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400s时压力分布 1 2.3852901930578 2 2.351530469397 3 2.31082283697276 4 2.26286551093587 5 2.208824917243 6 2.15118301516365 7 2.090323184409 8 2.0267771202023 9 1.960435307884 10 1.120710100173 11 1.81924793404759 12 1.744651088361 13 1.6663069305442 14 1.58194473307177 15 1.470238830329 16 1.415121205517 17 1.35353814700074 18 1.29421953120562 19 1.235310360114 20 1.177324292703 21 1.117745974381 22 1.05882358672062 23 1.00000000769078 24 .9411771549658 25 .882352941287613 26 .823529411776509 27 .7705882354091 28 .705882352941285 29 .7058823529427 30 .588235294117655 31 .52941177058 32 .470588235294123 33 .4117705882358 34 .3529411770593 35 .2941177058827 36 .2352941177062 37 .1770588235296 38 .1177058823531 39 5.8823529411E-02 40 0 500s时压力分布 1 2.39479682101265 2 2.36260109884326 3 2.32512739334309 4 2.281697183148 5 2.23262317601887 6 2.17871761022884 7 2.12169699536269 8 2.06204506336673 9 2.00009467904584 10 1.93609937835734 11 1.8698669055422 12 1.80133136017203 13 1.73057292771249 14 1.65781821981193 15 1.58304790382586 16 1.50545486712769 17 1.42372292548155 18 1.334213787 19 1.24678485917609 20 1.17822951011277 21 1.1179638806978 22 1.05887914832561 23 1.00000954227546 24 .941178068283794 25 .882353200750067 26 .823529452448797 27 .7705888468432 28 .70588235381785 29 .70588238612 30 .588235294132939 31 .5294117707724 32 .470588235294325 33 .4117705882374 34 .352941177059 35 .2941177058823 36 .2352941177059 37 .1770588235294 38 .1177058823529 39 5.882352941176E-02 40 0 100s时饱和度分布 1 .6109080982043 2 .536254491486667 3 .486539933718711 4 .414571236220692 5 .274020511921915 6 .210026561340881 7 .200946165821348 8 .200063631329527 9 .20000268293156 10 .20000005357999 11 .2 12 .2 13 .2 14 .2 15 .2 16 .2 17 .2 18 .2 19 .2 20 .2 21 .2 22 .2 23 .2 24 .2 25 .2 26 .2 27 .2 28 .2 29 .2 30 .2 31 .2 32 .2 33 .2 34 .2 35 .2 36 .2 37 .2 38 .2 39 .2 40 .2 5

200s时饱和度分布 1 .676519254950888 2 .6083438337757 3 .5452521187477 4 .5339122929838 5 .508760213420884 6 .486781383404506 7 .453842705680766 8 .3728480842088 9 .2514546765986 10 .208393035058447 11 .201190813662675 12 .200149728786039 13 .2000150580821 14 .200001540200767 15 .200000119709363 16 .200000007483287 17 .200000000360372 18 .20000000001252 19 .200000000000279 20 .200000000000003 21 .2 22 .2 23 .2 24 .2 25 .2 26 .2 27 .2 28 .2 29 .2 30 .2 31 .2 32 .2 33 .2 34 .2 35 .2 36 .2 37 .2 38 .2 39 .2 40 .2 300s时饱和度分布 1 1 .710300506922322 .710300506922322 2 .651624565527803 3 .607624451203696 4 .5763102933608 5 .552119370345904 6 .533576360071961 7 .5105675797949 8 .501872150688778 9 .488336885562121 10 .469298453804085 10 11 .469298453804085 .427630332055803 12 .328583035059183 11 13 .427630332055803 .230115206197635 14 .205221255852027 12 15 .2008353881065 .328583035059183 16 .200125838265974 13 17 .230115206197635 .200017666833026 18 .200002286055302 14 19 .205221255852027 .2000002694572 20 .200000028586169 15 21 .2008353881065 .200000002696367 22 .200000000223235 16 23 .200125838265974 .200000000015992 24 .200000000000975 17 25 .200017666833026 .200000000000049 26 .200000000000002 18 27 .200002286055302 .2 28 .2 19 29 .2000002694572 .2 30 .2 20 31 .200000028586169 .2 32 .2 21 33 .200000002696367 .2 34 .2 22 35 .200000000223235 .2 36 .2 23 37 .200000000015992 .2 38 .2 24 39 .200000000000975 .2 40 .2 400s时饱和度分布 1 .73070367032799 2 .6813286156608 3 .639722619412778 4 .607322206325193 5 .582943163485957 6 .562468123612376 7 .546927306903947 8 .533430498255384 9 .520425983235826 10 .508852982554749 11 .4993355518113 12 .4733950167547 13 .476778502557069 14 .454579388179292 15 .3975700995201 16 .281122205878703 17 .216567166002042 18 .2029271614632 19 .2004963597712 20 .200081056656187 21 .2000127009277 22 .2000015803152 23 .200000267370566 24 .200000035347019 25 .20000000434751 26 .200000000493946 27 .200000000051479 28 .200000000004887 29 .200000000000419 30 .200000000000032 31 .200000000000002 32 .2 33 .2 34 .2 35 .2 36 .2 37 .2 38 .2 .2 39 .2 40 .2 6

500s时饱和度分布 1 .743987775990111 2 .702683124034144 3 .6999338597235 4 .632619601071118 5 .6070790674733 6 .5871763355841 7 .569594368668819 8 .555176336065937 9 .544139816050005 10 .533402750049661 11 .5227075225444 12 .51326913962692 13 .5049682795999 14 .498209008117031 15 .4908233560193 16 .481290606152 17 .467138432836524 18 .435845048837292 19 .355107625522282 20 .245577955867701 21 .208712171085056 22 .201563037374934 23 .200273128595322 24 .200046631235149 25 .200007759067332 26 .200001251086056 27 .2000001943474 28 .2000000218425 29 .20000000409 30 .200000000550513 31 .200000000069703 32 .20000000000828 33 .200000000000919 34 .200000000000095 35 .200000000000009 36 .200000000000001 37 .2 38 .2 39 .2 40 .2 7