Introductory Mathematical Economics
eBook - ePub

Introductory Mathematical Economics

  1. 260 pages
  2. English
  3. ePUB (mobile friendly)
  4. Available on iOS & Android
eBook - ePub

Introductory Mathematical Economics

About this book

This book provides both students and individuals with a simple and rigorous introduction to various mathematical techniques used in economic theory. It discusses the applications to macroeconomics and market models, and describes derivatives and their applications to economic theory.

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Yes, you can access Introductory Mathematical Economics by Adil H. Mouhammed in PDF and/or ePUB format, as well as other popular books in Business & Business General. We have over one million books available in our catalogue for you to explore.

Information

Publisher
Routledge
Year
2020
Print ISBN
9780765604590
eBook ISBN
9781000156218

Chapter One

Vectors and Matrices

Vectors and matrices are very important tools in economic analysis. This chapter outlines the algebra of vectors. Students will not only be able to add and subtract vectors but also to multiply vectors. For economic modeling, linear independence is indispensable in that economic models must have unique solutions, and linear independence provides these solutions. Similarly, linear and convex combinations are also important for economics.
An extension of vector analysis is matrix algebra. The types of matrices and matrix operations are outlined in this chapter. A system of equations is solved by using matrix methods such as the inverse method, Cramer’s rule and the Gauss-Jordan method. Eigenvalues and vectors are explained and used for diagonalizing matrices. Finally, various economic applications of matrices are provided.

Vectors

A vector is a symbol used to refer to a set of variables or coefficients. For example,
Y=(y1,y2,y3,,yn),
where Y is used to...

Table of contents

  1. Cover
  2. Half Title
  3. Title Page
  4. Copyright Page
  5. Table of Contents
  6. Preface
  7. Acknowledgments
  8. Original Half Title
  9. 1. Vectors and Matrices
  10. 2. Derivatives and Applications
  11. 3. The Input-Output Model
  12. 4. Optimization Theory: The Calculus Approach
  13. 5. The Inventory Model
  14. 6. Dynamic Techniques
  15. 7. Linear Programming I: The Simplex Method
  16. 8. Linear Programming II: Sensitivity Analysis, Duality, and Integer Programming
  17. References
  18. Index
  19. About the Author