1998
DOI: 10.1006/jeth.1998.2399
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On the Optimal Order of Natural Resource Use When the Capacity of the Inexhaustible Substitute Is Limited

Abstract: Consider a general equilibrium framework where the marginal cost of extraction from several deposits of an exhaustible resource is constant in terms of an inexhaustible perfect substitute and differs between deposits. The instantaneous rate of production from the inexhaustible resource is subject to a capacity constraint. We show, under standard assumptions, that not only may it be optimal to begin using a high cost resource before a lower cost one is depleted, as shown in Kemp and Long (1980a), but it may be … Show more

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Cited by 62 publications
(49 citation statements)
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“…The optimal size of the stock to be developed, (2), is derived in the main text, here we prove the optimal timing of development. Recall the definition of the preferred size S * 2T = e −ρT S 1 /βΓ, and of the critical sizeŜ 2T = S 1 / e ρT − 1 + βΓ such that…”
Section: Proof Of Propositionmentioning
confidence: 83%
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“…The optimal size of the stock to be developed, (2), is derived in the main text, here we prove the optimal timing of development. Recall the definition of the preferred size S * 2T = e −ρT S 1 /βΓ, and of the critical sizeŜ 2T = S 1 / e ρT − 1 + βΓ such that…”
Section: Proof Of Propositionmentioning
confidence: 83%
“…This is an original result because it does not rely on the constraints on the size of the developable resource pool (as in Amigues et al [1], [2]), neither on the fixed availability of a factor employed in extraction activities (as in Kemp and Long, [13]), or on the assumption that the resources be imperfect substitutes (as in Chakravorty and…”
Section: Discussionmentioning
confidence: 99%
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