Chapter: Series. Taylor formulas

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Home > Economists’ Mathematical Manual > Series. Taylor formulas

Economists’ Mathematical Manual |

Peter Berck; Knut Sydsaeter

Springer Berlin Heidelberg

Series. Taylor formulas

Chapter Info

Authors

Peter Berck; Knut Sydsæter

ARI Id

1664677456825_2690525

Access

Not Available Free

Pages

31-34

DOI

10.1007/978-3-662-11597-8_7

Chapter URL

https://rd.springer.com/chapter/10.1007/978-3-662-11597-8_7

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Chapters/Headings	Author(s)	Pages	Info
Front Matter		i-x
Functions of one variable. Complex numbers	Peter Berck; Knut Sydsæter	1-7
Limits. Differentiation (one variable)	Peter Berck; Knut Sydsæter	9-12
Partial derivatives	Peter Berck; Knut Sydsæter	13-16
Elasticities. Elasticities of substitution	Peter Berck; Knut Sydsæter	17-20
Systems of equations	Peter Berck; Knut Sydsæter	21-25
Inequalities	Peter Berck; Knut Sydsæter	27-29
Series. Taylor formulas	Peter Berck; Knut Sydsæter	31-34
Integration	Peter Berck; Knut Sydsæter	35-41
Difference equations. (Recurrence relations)	Peter Berck; Knut Sydsæter	43-46
Differential equations	Peter Berck; Knut Sydsæter	47-54
Topological concepts in Euclidean space	Peter Berck; Knut Sydsæter	55-58
Convexity	Peter Berck; Knut Sydsæter	59-63
Classical optimization	Peter Berck; Knut Sydsæter	65-69
Linear and nonlinear programming	Peter Berck; Knut Sydsæter	71-76
Calculus of variations and optimal control theory	Peter Berck; Knut Sydsæter	77-83
Discrete dynamic optimization	Peter Berck; Knut Sydsæter	85-87
Vectors. Linear dependence. Scalar products	Peter Berck; Knut Sydsæter	89-91
Determinants	Peter Berck; Knut Sydsæter	93-96
Matrices	Peter Berck; Knut Sydsæter	97-102
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