Knut Sydsaeter,
Peter Hammond,
Atle Seierstad,
Arne Strom
e.a.
Prentice Hall
2e druk, 2009
9780273713289
Further Mathematics for Economic Analysis
Specificaties
Paperback, 616 blz.
|
Engels
Prentice Hall |
2e druk, 2009
ISBN13: 9780273713289
Rubricering
Verwachte levertijd ongeveer 11 werkdagen
Samenvatting
This book finds the right balance between mathematics and economic examples, providing a text that is demanding in level and broad ranging in content, whilst remaining accessible and interesting to its target audience.
- Systematic treatment of the calculus of variations, optimal control theory and dynamic programming.
- Several early chapters review and extend material in the previous book on elementary matrix algebra, multivariable calculus, and static optimization.
- New! Coverage on optimisation transferred from Essentials of Economic analysis
- New! Extended answers to problems are available online in a new Students Manual along with additional practice problems.
Specificaties
ISBN13:9780273713289
Trefwoorden:wiskunde, economische analyse
Taal:Engels
Bindwijze:paperback
Aantal pagina's:616
Uitgever:Prentice Hall
Druk:2
Verschijningsdatum:1-1-2009
Hoofdrubriek:Economie
Inhoudsopgave
PREFACE
1. Topics in linear algebra
2. Multivariable calculus
3. Static optimization
4. Topics in integration
5. Differential equations i: First order equations
6. Differential equations ii: Second order equations systems in the plane
7. Differential equations iii: Highest-order equations
8. Calculus of variations
9. Control theory i: Basic techniques
10. Control theory ii: Extensions
11. Difference equations
12. Discrete time optimization
13. Topology and separation
14. Correspondences. Fixed points
APPENDIX 1: COMPLETENESS AND CONVERGENCE IN R
APPENDIX 2: TRIGONOMETRIC FUNCTIONS
ANSWERS
REFERENCES
INDEX
1. Topics in linear algebra
2. Multivariable calculus
3. Static optimization
4. Topics in integration
5. Differential equations i: First order equations
6. Differential equations ii: Second order equations systems in the plane
7. Differential equations iii: Highest-order equations
8. Calculus of variations
9. Control theory i: Basic techniques
10. Control theory ii: Extensions
11. Difference equations
12. Discrete time optimization
13. Topology and separation
14. Correspondences. Fixed points
APPENDIX 1: COMPLETENESS AND CONVERGENCE IN R
APPENDIX 2: TRIGONOMETRIC FUNCTIONS
ANSWERS
REFERENCES
INDEX
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