Mathematics for Economists: An Introductory TextbookManchester University Press, 2001 - 613 pages This innovative book is a thorough, completely self-contained survey of all the mathematics necessary for the study of economics. The authors provide a clear, systematic coverage of calculus and matrix algebra and easily accessible introductions to optimization and dynamics. The emphasis throughout is on intuitive argument and problem-solving rather than proofs and formulae. All methods are illustrated by well-chosen examples and exercises chosen from central areas of modern economic analysis. |
Table des matières
LINEAR EQUATIONS | 1 |
LINEAR INEQUALITIES | 19 |
SETS AND FUNCTIONS | 35 |
Droits d'auteur | |
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Autres éditions - Tout afficher
Mathematics for Economists: An Introductory Textbook Malcolm Pemberton,Nicholas Rau Aperçu limité - 2001 |
Mathematics For Economists: An Introductory Textbook, Second Edition Malcolm Pemberton,Nicholas Rau Aucun aperçu disponible - 2007 |
Expressions et termes fréquents
algebra apply approximation c₁ calculate Chapter columns complex numbers concave function constrained maximum constraint convex convex function coordinates critical point curve d²y defined demand functions denote diagonal entries diagram difference equation differential equation echelon matrix economics eigenvalues eigenvectors envelope theorem example Exercises Figure fixed point function f generalise geometric given global maximum Hence income indifference curves inequality input integration inverse isoquant Lagrange multiplier linearly linearly independent local maximum logarithms maximise mean value theorem method minimise minimum point multiplier n-vector negative non-negative notation output panel particular solution positive constants positive number problem production function quantity quasi-concave real number result roots satisfies scalar Section semidefinite Similarly Simpson's rule slope solve square matrix Suppose symmetric matrix tangent theorem utility function variables vector x-axis xy-plane zero ду
