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E-raamat: Optimal Economic Growth with Exhaustible Resources [Taylor & Francis e-raamat]

  • Taylor & Francis e-raamat
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Originally published in 1979. For decades conservationists have argued that increasing population will eventually out-strip the limited natural resources of the earth. Economists have responded by saying that any resource scarcity will be forestalled by changes in tastes and technology, induced by the appropriate price signals. This study is an attempt to develop a theoretical framework for analysing some of the issues related to this debate. Using an optimal growth theory framework, the author analyses the problem of optimally allocating a finite stock of the resource over time. In the process the author points out the crucial parameters and value judgments relevant to the various issues. This title will be of interest to students of environmental economics.

1 Introduction and Overview
1(9)
1.1 Introduction and Scope of the Study
1(2)
1.2 A Survey of the Existing Literature
3(4)
1.3 An Overview of the Study
7(3)
2 Model Description and Optimality Conditions
10(16)
2.1 Model Description
10(4)
2.2 Optimality Conditions
14(1)
2.3 Economic Interpretation of the Optimality Conditions
15(3)
2.4 Steady State Equilibria
18(1)
2.5 Optimality of Exhausting the Resources in Finite Time
19(7)
3 Optimal Growth Paths for Cobb-Douglas Technologies
26(66)
3.1 Cobb-Douglas Technology, No Technical Progress
26(53)
3.1.1 Preliminaries
26(4)
3.1.2 Optimal Trajectories From Balanced Endowments
30(5)
3.1.3 A Numerical Example
35(2)
3.1.4 Optimal Trajectories From Arbitrary Endowments
37(36)
3.1.5 Numerical Examples
73(6)
3.2 Cobb-Douglas Technology With Technical Progress
79(11)
3.2.1 The Modified Model
79(1)
3.2.2 Optimal Trajectories From Balanced Endowments
80(3)
3.2.3 Optimal Trajectories From Arbitrary Endowments
83(5)
3.2.4 Numerical Examples
88(2)
3.3 A Brief Summary
90(2)
4 Optimal Growth Paths Under Max-Min Welfare Functional
92(21)
4.1 Introduction
92(1)
4.2 The Max-Min Model
93(3)
4.3 Analysis of Optimality Conditions
96(3)
4.4 Optimal Trajectories From Arbitrary Endowments
99(7)
4.5 A Numerical Example
106(5)
4.6 A Brief Summary
111(2)
5 Conclusions
113(8)
5.1 Main Conclusions of the Study
113(4)
5.2 Suggestions for Future Research
117(4)
References 121
Prem C. Garg