The concept of equilibrium plays a central role in various applied sciences, such as physics (especially, mechanics), economics, engineering, transportation, sociology, chemistry, biology and other fields. If one can formulate the equilibrium problem in the form of a mathematical model, solutions of the corresponding problem can be used for forecasting the future behavior of very complex systems and, also, for correcting the the current state of the system under control. This book presents a unifying look on different equilibrium concepts in economics, including several models from related sciences.
Rezensionen / Stimmen
"By presenting a unifying view on equilibrium concepts in economics in an accessible and elegant way, this book fills an important gap in the xisting literature. It is recommended to researchers and graduate students working in theoretical aspects of mathematical equilibrium and/or applications to economic equilibrium models. However, a careful selection from the topics of the book together with necessary simplifications could also be used in an undergraduate course." --Mathematical Reviews
Reihe
Sprache
Verlagsort
Verlagsgruppe
Elsevier Science & Technology
Zielgruppe
Für Beruf und Forschung
This book is intended for:
Students and lecturers in Economics and in Applied Mathematics
And:
Specialists in Economics, System Analysis, and Applied Mathematics
Maße
Höhe: 229 mm
Breite: 152 mm
Gewicht
ISBN-13
978-0-444-53030-1 (9780444530301)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Klassifikation
Autor*in
Kazan State University, Kazan, Russia
PrefaceContentsList of Figures1. IntroductionPart I : Models2. Linear Models in Economics3. Linear Dynamic Models of an Economy4. Optimization and Equilibria5. Nonlinear Economic Equilibrium Models6. Transportation and Migration ModelsPart II : Complementarity Problems7. Complementarity with Z Properties8. Applications9. Complementarity with P Properties10. ApplicationsPart III: Variational Inequalities11. Theory of Variational Inequalities12. Applications13. Projection Type Methods14. Applications of the Projection Methods15. Regularization Methods16. Direct Iterative Methods for Monotone Variational Inequalities17. Solutions to ExercisesBibliographyIndex
