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Economists’ Mathematical Manual [electronic resource] / by Knut Sydsæter, Arne Strøm, Peter Berck.

By: Contributor(s): Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 2005Edition: 4Description: XII, 225 p. 66 illus. online resourceContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9783540285182
Subject(s): Genre/Form: Additional physical formats: Printed edition:: No titleDDC classification:
  • 330.1 23
LOC classification:
  • HB1-846.8
Online resources:
Contents:
Set Theory. Relations. Functions -- Equations. Functions of one variable. Complex numbers -- Limits. Continuity. Differentiation (one variable) -- Partial derivatives -- Elasticities. Elasticities of substitution -- Systems of equations -- Inequalities -- Series. Taylor’s formula -- Integration -- Difference equations -- Differential equations -- Topology in Euclidean space -- Convexity -- Classical optimization -- Linear and nonlinear programming -- Calculus of variations and optimal control theory -- Discrete dynamic optimization -- Vectors in ?n. Abstract spaces -- Matrices -- Determinants -- Eigenvalues. Quadratic forms -- Special matrices. Leontief systems -- Kronecker products and the vec operator. Differentiation of vectors and matrices -- Comparative statics -- Properties of cost and profit functions -- Consumer theory -- Topics from trade theory -- Topics from finance and growth theory -- Risk and risk aversion theory -- Finance and stochastic calculus -- Non-cooperative game theory -- Combinatorics -- Probability and statistics -- Probability distributions -- Method of least squares.
In: Springer eBooks
Item type: eBooks
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Set Theory. Relations. Functions -- Equations. Functions of one variable. Complex numbers -- Limits. Continuity. Differentiation (one variable) -- Partial derivatives -- Elasticities. Elasticities of substitution -- Systems of equations -- Inequalities -- Series. Taylor’s formula -- Integration -- Difference equations -- Differential equations -- Topology in Euclidean space -- Convexity -- Classical optimization -- Linear and nonlinear programming -- Calculus of variations and optimal control theory -- Discrete dynamic optimization -- Vectors in ?n. Abstract spaces -- Matrices -- Determinants -- Eigenvalues. Quadratic forms -- Special matrices. Leontief systems -- Kronecker products and the vec operator. Differentiation of vectors and matrices -- Comparative statics -- Properties of cost and profit functions -- Consumer theory -- Topics from trade theory -- Topics from finance and growth theory -- Risk and risk aversion theory -- Finance and stochastic calculus -- Non-cooperative game theory -- Combinatorics -- Probability and statistics -- Probability distributions -- Method of least squares.

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