Mathematical methods for economics
Author(s)
Bibliographic Information
Mathematical methods for economics
（Addison-Wesley series in economics）
Addison-Wesley, c2002
2nd ed
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Includes bibliographical references and index
Description and Table of Contents
Description
How does your level of education affect your lifetime earnings profile? Will economic development lead to increased environmental degradation? How does the participation of women in the labor force differ across countries? How do college scholarship rules affect savings? Students come to economics wanting answers to questions like these. While these questions span different disciplines within economics, the methods used to address them draw on a common set of mathematical tools and techniques. The second edition of Mathematical Methods for Economics continues the tradition of the first edition by successfully teaching these tools and techniques through presenting them in conjunction with interesting and engaging economic applications. In fact, each of the questions posed above is the subject of an application in Mathematical Methods for Economics. The applications in the text provide students with an understanding of the use of mathematics in economics, an understanding that is difficult for students to grasp without numerous explicit examples. The applications also motivate the study of the material, develop mathematical comprehension and hone economic intuition.
Mathematical Methods for Economics presents you with an opportunity to offer each economics major a resource that will enhance his or her education by providing tools that will open doors to understanding.
Table of Contents
I. INTRODUCTION.
1. The Mathematical Framework of Economic Analysis.
2. An Introduction to Functions.
3. Exponential and Logarithmic Functions.
II. MATRIX ALGEBRA.
4. Systems of Equations and Matrix Algebra.
5. Further Topics in Matrix Algebra.
III. DIFFERENTIAL CALCULUS.
6. An Introduction to Differential Calculus.
7. Univariate Calculus.
8. Multivariate Calculus.
IV. OPTIMIZATION.
9. Extreme Values of Univariate Functions.
10. Extreme Values of Multivariate Functions.
11. Constrained Optimization.
V. INTEGRATION AND DYNAMIC ANALYSIS.
12. Integral Calculus.
13. Difference Equations.
14. Differential Equations.
15. Dynamic Optimization.
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