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9781402076695

Environmental Systems Engineering and Economics

by ;
  • ISBN13:

    9781402076695

  • ISBN10:

    140207669X

  • Format: Hardcover
  • Copyright: 2004-02-01
  • Publisher: Kluwer Academic Pub
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Summary

Environmental Systems Engineering and Economics emphasizes the application of optimization, economics, and systems engineering to problems in environmental resources management. This senior level/graduate textbook introduces optimization theory and algorithms that have been successful in resolving water quality and groundwater management problems. Both linear programming and nonlinear optimization are presented. Multiobjective optimization and the linked simulation-optimization (LSO) methodology are also introduced. The basic principles of economics and engineering economics are also discussed to provide a framework for economic decision making. This text contains numerous example problems. Case studies are presented that address water resources management issues in the north China plain, the control of saltwater intrusion in Jakarta, Indonesia, and groundwater resources management in the Yun Lin basin, Taiwan.

Table of Contents

Introduction to Environmental Systems Engineering
Introduction
1(3)
Systems Engineering
4(2)
Mathematical Models
6(3)
The Systems Engineering Problem
9(2)
Systems Engineering Problems
11(2)
The Model Building Process
13(4)
Simulation Modeling
17(1)
Optimization Modeling
18(21)
References
33(1)
Problems
34(5)
An Introduction to Optimization Theory
Introduction
39(1)
Classification of Optimization Models
40(6)
Geometry of the Mathematical Optimization Problem
46(2)
Nonlinear Optimization and Types of Maxima
48(2)
Convex Sets and Functions
50(9)
Weierstrass Theorems
59(1)
The Local-Global Theorem
60(3)
The Kuhn-Tucker Conditions
63(10)
The Kuhn-Tucker Theorem
73(4)
Interpretation of the Language Multipliers
77(1)
The Saddle Point Problem
78(2)
Maximin Dual Problem
80(11)
References
83(1)
Problems
84(7)
Microeconomics: Theory of Production
Introduction
91(1)
The Competitive Economy
92(1)
The Production Function
93(5)
Theory of the Firm
98(2)
Maximum Output Model
100(4)
Production Optimization
104(7)
Cost Functions
105(4)
Externalities
109(2)
Comparative Statics of the Firm
111(6)
Public Project Evaluation
117(7)
Case Study 1---Agricultural Benefits
124(11)
Introduction
124(1)
Economic Model
125(1)
Model Results and Conclusions
126(2)
References
128(1)
Problems
129(6)
Microeconomics: Theory of the Household
Introduction
135(1)
Commodity Space and Preference Relations
136(2)
Theory of the Household
138(4)
Comparative Statics
142(3)
General Equilibrium
145(9)
Classical General Equilibrium
147(6)
Neoclassical General Equilibrium
153(1)
Market Equilibrium
154(9)
References
159(1)
Problems
160(3)
Engineering Economics
Introduction
163(1)
The Time Value of Money
164(2)
Engineering Economic Formulas
166(12)
Evaluation of Alternatives
178(1)
Present Worth Method
179(4)
Annual Worth Method
183(2)
Benefit Cost Ratio
185(2)
Internal Rate of Return
187(2)
Depreciation and Income Tax Analysis
189(4)
Depreciation Methods
190(1)
Pre-1982 Depreciation Methods
191(2)
Inflation
193(14)
References
196(1)
Problems
197(10)
Linear Programming
Introduction
207(12)
Optimality of Linear Programming Problems
219(1)
Standard Form
220(3)
Basic and Basic Feasible Solutions
223(3)
The Simplex Algorithm
226(8)
The Simplex Tableau
234(5)
The Two-Phase Method
239(5)
General Summary of the Simplex Algorithm
244(5)
Duality
249(7)
Matrix Representation of the Simplex Method
256(3)
Economic Interpretation of the Dual Problem
259(2)
The Revised Simplex Method
261(2)
Sensitivity Analysis
263(5)
Changes in the Cost Coefficients
264(2)
Changes in the Coefficient Matrix
266(1)
Changes in the Constant Vector
267(1)
Large-Scale Linear Programming Models
268(11)
Commercial Codes
268(1)
Matrix Generators and MPS Data
269(3)
Computational Efficiency
272(7)
Case Study 1 Groundwater Planning
279(18)
Introduction
279(1)
Groundwater Optimization Model
280(2)
Model Application
282(1)
Conclusions
283(2)
References
285(1)
Problems
286(11)
Nonlinear Programming
Introduction
297(5)
Unconstrained Optimization Methods
302(12)
Indirect Methods
302(3)
Direct Methods
305(1)
Dichotomous Search Method
306(2)
Cauchy Cyclic Coordinate Ascent
308(1)
Powell's Conjugate Direction Method
309(5)
Gradient-Based Methods
314(6)
Cauchy's Method
314(3)
Newton's Method
317(1)
Marquardt's Algorithm
318(2)
Constrained Optimization Methods
320(37)
Separable Programming
320(6)
Frank-Wolfe Algorithm
326(5)
Tui's Algorithm
331(1)
The Reduced Gradient Method
332(6)
The Generalized Reduced Gradient Method
338(12)
The Convex Simplex Method
350(5)
Box's Algorithm
355(2)
Case Study 1 North China Plain Water Management
357(13)
The Management Model
358(4)
Production Functions
362(1)
Model Application
363(1)
Model Results
364(5)
Conclusions
369(1)
Dynamic Programming
370(8)
Case Study 2 Water Quality Management
378(7)
Introduction
379(1)
Mathematical Model
379(2)
The Management Model
381(1)
Dynamic Programming Solution
381(3)
Model Application and Results
384(1)
Conclusions
385(1)
Linked Simulation-Optimization Methodology
385(9)
Case Study 3 Management of Saltwater Intrusion
394(8)
Introduction
395(2)
Management Model
397(2)
Optimization Analysis
399(3)
Conclusions
402(1)
Case Study 4 Groundwater Remediation
402(7)
Introduction
403(2)
Groundwater Optimization Remediation Model
405(2)
Optimization Results
407(2)
Conclusions
409(1)
Multiobjective Optimization
409(6)
Kuhn-Tucker Conditions for Nondominated Solutions
412(1)
Weighting Method
412(1)
The Constraint Method
413(1)
Overview of Generating Techniques
414(1)
Goal Programming
414(1)
Case Study 5 Equity in Water Quality Management
415(20)
Equity Measures
417(1)
Model Application and Results
418(1)
Conclusions
419(1)
References
420(4)
Problems
424(11)
Appendix A. Review of Mathematics
A.1 Introduction
435(1)
A.2 Analysis
435(2)
A.3 Vectors and Matrices
437(2)
A.4 Matrix Operations
439(1)
A.5 Determinants and the Matrix Inverse
440(2)
A.6 Quadratic Forms
442(2)
A.7 Scalar, Vector, and Matrix Derivatives
444(2)
A.8 Directional Derivative
446(1)
A.9 Eigenvalues and Eigenvectors
447(1)
A.10 Implicit Function Theorem
448(1)
A.11 Taylor Series
449(1)
A.12 Leibnitz's Rule
449(4)
References
451(2)
Appendix B. Classical Optimization
B.1 Introduction
453(1)
B.2 The Unconstrained Optimization Problem
453(3)
B.3 The Lagrange Multiplier Method
456(5)
B.4 The Lagrange Multiplier
461(4)
References
463(2)
Index 465

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