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Fundamental Methods of Mathematical Economics de Alpha Chiang

Fundamental Methods of Mathematical Economics

Autor Alpha Chiang, Kevin Wainwright
en Limba Engleză Hardback – 16 mai 2005
It has been twenty years since the last edition of this classic book. Kevin Wainwright (British Columbia University and Simon Fraser University), a long time user of the text, 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.
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Specificații

ISBN-13: 9780071238236
ISBN-10: 0071238239
Pagini: 800
Dimensiuni: 191 x 239 x 28 mm
Greutate: 1.23 kg
Ediția:4. A. International Edition.
Editura: McGraw Hill Education
Colecția McGraw Hill / Europe, Middle East & Africa
Locul publicării:United States

Cuprins

PART 1 IntroductionChapter 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