Fundamental Methods of Mathematical Economics https://www.mheducation.com/cover-images/Jpeg_400-high/0070109109.jpeg 4 9780070109100 It has been 20 years since the last edition of this classic text. Kevin Wainwright, a long time user of the text (British Columbia University and Simon Fraser University), has executed the perfect revision—-he has updated examples, applications and theory without changing the elegant, precise presentation style of Alpha Chiang. Readers will find the wait was worthwhile.
Fundamental Methods of Mathematical Economics

Fundamental Methods of Mathematical Economics

4th Edition
By Kevin Wainwright and Alpha Chiang
ISBN10: 0070109109
ISBN13: 9780070109100
Copyright: 2005
09780070109100

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ISBN10: 0070109109 | ISBN13: 9780070109100

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Program Details

PART 1 Introduction

Chapter 1: The Nature of Mathematical Economics

Chapter 2: Economic Models

PART 2 Static (or Equilibrium) Analysis

Chapter 3: Equilibrium Analysis in Economics

Chapter 4: Linear Models and Matrix Algebra

Chapter 5: Linear Models and Matrix Algebra (continued)

PART 3 Comparative-Static Analysis

Chapter 6: Comparative Statics and the Concept of the Derivative

Chapter 7: Rules of Differentiation and their use in Comparative Statics

Chapter 8: Comparative-Static Analysis of General-Function Models

PART 4 Optimization Problems

Chapter 9: Optimization: A Special Variety of Equilibrium Analysis

Chapter 10: Exponential and Logarithmic Functions

Chapter 11: The Case of More Than One Choice Variable

Chapter 12: Optimization with Equality Constraints

NEW Chapter 13: Further Topics in Optimization (includes Envelope Theorem and Duality

PART 5 Dynamic Analysis

Chapter 14 Economic Analysis and Integral Calculus

Chapter 15 Continuous Time: First Order Differential Equations

Chapter 16 Higher-Order Differential Equations

Chapter 17 DiscreteTime: First Order Difference Equations

Chapter 18 Higher Order Difference Equations

Chapter 19 Simultaneous Differential Equations and Difference Equations

NEW Chapter 20: Introduction to Optimal Control Theory