Description

Book Synopsis
Providing an overview of computational mathematics and a series of key economics problems using "higher mathematics", this book presents a mix of classical and contemporary economic theory. It also covers the problems of uncertainty, continuous-time dynamics, comparative statistics, and the applications of optimization methods to economics.

Table of Contents
0. Review of Mathematics ; 1. Economic Applications of One-Variable Calculus ; 2. Economic Applications of Multivariate Calculus ; COMPARATIVE STATICS 1: ONE AND TWO VARIABLES WITH AND WITHOUT OPTIMIZATION ; 4. Integration, Time and Uncertainty in Economics ; 5. Introduction to Continuous-Time Dynamics in One and Two Dimensions ; 6. Matrices and Economic Theory ; 7. Comparative Statics 2: n Variables with and without Optimization ; 8. Comparative Statics 3: Optimization under Constraint ; 9. Inequality Constraints in Optimization Theory

Introductory Mathematical Economics

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    £165.03

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    Order before 4pm tomorrow for delivery by Wed 17 Jun 2026.

    A Hardback by D. Wade Hands

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      View other formats and editions of Introductory Mathematical Economics by D. Wade Hands

      Publisher: Oxford University Press Inc
      Publication Date: 8/1/2003 12:00:00 AM
      ISBN13: 9780195133783, 978-0195133783
      ISBN10: 0195133781

      Description

      Book Synopsis
      Providing an overview of computational mathematics and a series of key economics problems using "higher mathematics", this book presents a mix of classical and contemporary economic theory. It also covers the problems of uncertainty, continuous-time dynamics, comparative statistics, and the applications of optimization methods to economics.

      Table of Contents
      0. Review of Mathematics ; 1. Economic Applications of One-Variable Calculus ; 2. Economic Applications of Multivariate Calculus ; COMPARATIVE STATICS 1: ONE AND TWO VARIABLES WITH AND WITHOUT OPTIMIZATION ; 4. Integration, Time and Uncertainty in Economics ; 5. Introduction to Continuous-Time Dynamics in One and Two Dimensions ; 6. Matrices and Economic Theory ; 7. Comparative Statics 2: n Variables with and without Optimization ; 8. Comparative Statics 3: Optimization under Constraint ; 9. Inequality Constraints in Optimization Theory

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