Fundamental methods of mathematical economics
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TextPublication details: New York ; London : McGraw-Hill, 2005Edition: 4th edDescription: xix,800 pages : illustrationsISBN: 9780071238236; 0071238239 Subject(s): Economics | MathematicalDDC classification: 330.0151 | Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds |
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Reference Books
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Main Library Reference | Reference | 330.0151 CHI (Browse shelf(Opens below)) | Available | 011535 |
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| 330 WES Economic Environment Knowledge- Stage 1 | 330.01 KIL பொருளியற் சிந்தனைகள் | 330.01 POR பொருளாதாரக் கொள்கைகள் | 330.0151 CHI Fundamental methods of mathematical economics | 330.0151 ESS Essential mathematics for economic analysis | 330.0151 MOU Introductory Mathematical Economics | 330.0151 SYD Mathematics for economic analysis / |
Includes index; Previous edition: 1985.
PART 1 Introduction Chapter 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
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