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multivariate production systems optimization - Stanford University

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Chapter 8<br />

CONCLUSIONS<br />

8.1 Conclusions<br />

The emphasis of this study may be summarized by two key points:<br />

1) Nonlinear <strong>optimization</strong> techniques can be successfully applied to<br />

<strong>production</strong> system <strong>optimization</strong>.<br />

2) Nonlinear <strong>optimization</strong> of a <strong>production</strong> system model is an intelligent<br />

alternative to exhaustive iteration of a <strong>production</strong> system model.<br />

The significant advantages of using nonlinear <strong>optimization</strong> in lieu of exhaustive iteration are<br />

• Nonlinear <strong>optimization</strong> is not limited by the number of decision variables-<br />

-an unlimited number of decision variables may be optimized<br />

simultaneously. Exhaustive iteration is limited to one or two decision<br />

variables and becomes intractable when three or more variables are<br />

optimized, especially when the variables are interrelated.<br />

• Nonlinear <strong>optimization</strong> may be used to optimize various objective criteria.<br />

Examples of various objective criteria are: to maximize the present value<br />

of the <strong>production</strong> stream, to maximize the net present value of the well,<br />

to maximize cumulative recovery on an equivalent barrel basis, to<br />

minimize the cumulative gas-oil ratio, to minimize the cumulative wateroil<br />

ratio, to minimize total investment per equivalent barrel produced, to<br />

maximize the rate-of-return of the well, etc.<br />

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