Resource economics /
This is a text for students with a background in calculus, intermediate microeconomics, & are familiar with the spreadsheet software Excel. The book covers basic concepts, & shows how to set up spreadsheets to solve dynamic allocation problems.
Основен автор: | Conrad, Jon M. |
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Формат: | Електронна книга |
Език: | English |
Публикувано: |
Cambridge, UK ; New York :
Cambridge University Press,
2000.
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Предмети: | |
Онлайн достъп: |
http://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=112442 |
Подобни документи: |
Print version::
Resource economics. |
Съдържание:
- Basic Concepts
- Renewable, Nonrenewable, and Environmental Resources
- Discounting
- A Discrete-Time Extension of the Method of Lagrange Multipliers
- Solving Numerical Allocation Problems
- An Optimal Depletion Problem
- An Optimal Harvest Problem
- The Economics of Fisheries
- Net Growth
- Fishery Production Functions
- The Yield-Effort Function
- The Static Model of Open Access
- The Dynamic Model of Open Access
- Static Rent Maximization by a Sole Owner
- Present Value Maximization
- Traditional Management Policies
- Bioeconomic Management Policies
- ITQ Programs in New Zealand, Australia, and Canada
- The Economics of Forestry
- The Volume Function and Mean Annual Increment
- The Optimal Single Rotation
- The Faustmann Rotation
- An Example
- Timber Supply
- The Optimal Stock of Old-Growth Forest
- The Economics of Nonrenewable Resources
- A Simple Model
- Hotelling's Rule
- The Inverse Demand Curve
- Extraction and Price Paths in the Competitive Industry
- Extraction and Price Paths under Monopoly
- Reserve-Dependent Costs
- Exploration
- The Economic Measure of Scarcity
- Stock Pollutants
- The Commodity-Residual Transformation Frontier
- Damage Functions and Welfare
- A Degradable Stock Pollutant
- Diffusion and a Nondegradable Stock Pollutant
- Optimal Extraction with a Nondegradable Waste
- Recycling
- Emission Taxes and Marketable Pollution Permits
- Option Value and Risky Development
- Cost-Benefit Analysis
- Option Value in a Simple Two-Period Model.