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Mathematical Tools for Economics Darrell A. Turkington

Mathematical Tools for Economics By Darrell A. Turkington

Mathematical Tools for Economics by Darrell A. Turkington


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Summary

Designed to demonstrate the essential mathematical concepts-comprehensively and economically-without re-teaching basic material or laboring over superfluous ideas, this text locates the necessary information in a practical economics context.

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Mathematical Tools for Economics Summary

Mathematical Tools for Economics by Darrell A. Turkington

Designed to demonstrate the essential mathematical concepts-comprehensively and economically-without re-teaching basic material or laboring over superfluous ideas, this text locates the necessary information in a practical economics context. Utilizing clear exposition and dynamic pedagogical features, Mathematical Tools for Economics provides students with the analytical skills they need to better grasp their field of study. * A short introduction to mathematics for students of economics * Demonstrates essential mathematical concepts necessary for economic analysis, such as matrix algebra and calculus, simultaneous linear equations, and concrete and discrete time * Incorporates applications to econometrics and statistics, and includes computational exercises illustrating the methods and concepts discussed in the text * Clear explanations and dynamic pedagogical features provide students with the analytical skills they need to better grasp their field of study. Mathematical Tools for Economics is supported by an instructor's manual featuring solutions, available at www.blackwellpublishing.com/turkington

About Darrell A. Turkington

Darrell A. Turkington is Professor of Economics at the University of Western Australia. He has a Ph.D in theoretical econometrics from the University of California, Berkeley and has held visiting appointments at Berkeley, the University of Warwick, the University of British Columbia, and Nuffield College, Oxford. He is co-author of the Econometric Society monograph, Instrumental Variables (1985), as well as author of Matrix Calculus and Zero-One Matrices (2002).

Table of Contents

Preface. Part I: Matrix Algebra and Linear Economic Models. 1. Matrix Algebra. 1.1 Basic Concepts. 1.2 Determinants. 1.3 The Inverse of a Matrix. 1.4 Linear Dependence of Vectors and the Rank of a Matrix. 1.5 Kronecker Products and Vecs of Matrices. 2. Simultaneous Linear Equations. 2.1 Definitions. 2.2 Homogeneous Case. 2.3 Nonhomogeneous Case. 2.4 Special Case m=n. 3. Linear Economic Models. 3.1 Introduction and Definitions. 3.2 Examples of Linear Economic Models. 3.3 The Use of Matrix Algebra in Statistics and Econometrics. 4. Quadratic Forms and Positive Definite Matrices. 4.1 Introduction. 4.2 Eigen Values of a Symmetric Matrix. 4.3 Eigen Values of Special Matrices. 4.4 Eigen Vectors of a Symmetric Matrix. 4.5 Matrix whose Columns are the Eigen Vectors of a Symmetric Matrix. 4.6 Diagonalization of Quadratic Forms. 4.7 Eigen Values , and A r (A), and trA. 4.8 An Alternative Approach using Determinants. Part II: Functions of Many Variables and Optimization. 5. Functions of Many Variables. 5.1 Functions in General. 5.2 Partial Differentiation. 5.3 Special Sorts of Functions. 5.4 Comparative Statics and Nonlinear Economic Models. 5.5 Differentials and Taylor's Approximation. 6. Optimization. 6.1 Unconstrained Optimization. 6.2 Local Optima and Global Optima. 6.3 Constrained Optimization. 6.4 Constrained Local Optima versus Constrained Global Optima. 6.5 An Introduction to Matrix Calculus. 7. Comparative Static Analysis in Optimization Problems. 7.1 Introduction. 7.2 Unconstrained Optimization. 7.3 Constrained Optimization. 7.4 Slutsky's Equation. 7.5 Applications of the Envelope Theorems in Economics. Part III: Dynamic Analysis. 8. Integration. 8.1 Introduction. 8.2 Definite Integrals. 8.3 Integration as Anti Differentiation. 8.4 Indefinite Integrals. 8.5 Further Considerations. 8.6 Economic Applications. 9. Continuous Time: Differential Equations. 9.1 Definitions. 9.2 Linear Differential Equations. 9.3 First Order Linear Differential Equations with Constant Coefficients. 9.4 Economic Dynamics Using First Order Differential Equations. 9.5 Second Order Linear Differential Equations with Constant Coefficents. 9.6 Economic Application: A Dynamic Supply and Demand Model. 9.7 Higher Order Linear Differential Equations. 9.8 Descriptive Analysis of Nonlinear Differential Equations. 10. Discrete Time: Difference Equations. 10.1 Introduction and Definitions. 10.2 First Order Linear Difference Equations with Constant Coefficients. 10.3 Second Order Linear Difference Equations with Constant Coefficients. 10.4 Investigating the Nature of the Roots of a Quadratic Equation. 10.5 Economic Applications. 10.6 Higher Order Linear Difference Equations. 11. Dynamic Optimization. 11.1 Introduction. 11.2 Dynamic Optimization versus Static Optimization. 11.3 The Basic Optimal Control Problem and Pontryagin's Maximum Principle. 11.4 Extensions to the Basic Problem. 11.5 Economic Application: Ramsey/Solow Model. Answers to exercises. Further Reading. Index.

Additional information

CIN1405133813A
9781405133814
1405133813
Mathematical Tools for Economics by Darrell A. Turkington
Used - Well Read
Paperback
John Wiley and Sons Ltd
2006-10-10
378
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
This is a used book. We do our best to provide good quality books for you to read, but there is no escaping the fact that it has been owned and read by someone else previously. Therefore it will show signs of wear and may be an ex library book

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