Chaos, complexity, and nonlinear economic theory /

"What do economic chaos and uncertainties mean in rational or irrational economic theories? How do simple deterministic interactions among a few variables lead to unpredictable complex phenomena? Why is complexity of economies causing so many conflicts and confusions worldwide? This book provid...

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Bibliographic Details
Main Authors: Zhang, Wei-Bin, 1961- (Author)
Published: World Scientific Publishing Co. Pte. Ltd.,
Publisher Address: Hackensack, NJ :
Publication Dates: [2023]
Literature type: Book
Language: English
Series: Series on advances in mathematics for applied sciences ; volume 92
Subjects:
Summary: "What do economic chaos and uncertainties mean in rational or irrational economic theories? How do simple deterministic interactions among a few variables lead to unpredictable complex phenomena? Why is complexity of economies causing so many conflicts and confusions worldwide? This book provides a comprehensive introduction to recent developments of complexity theory in economics. It presents different models based on well-accepted economic mechanisms such as the Solow model, Ramsey model, and Lucas model. It is focused on presenting complex behaviors, such as business cycles, aperiodic motion, bifurcations, catastrophes, chaos, and hidden attractors, in basic economic models with nonlinear behavior. It shows how complex nonlinear phenomena are identified from various economic mechanisms and theories. These models demonstrate that the traditional or dominant economic views on evolution of, for instance, capitalism market, free competition, or Keynesian economics, are not generally valid. Markets are unpredictable and nobody knows with certainty the consequences of policies or other external factors in economic systems with simple interactions"--
Carrier Form: xix, 204 pages : illustrations (chiefly color) ; 24 cm.
Bibliography: Includes bibliographical references (pages 187-197) and index.
ISBN: 9789811267413
9811267413
Index Number: HB135
CLC: F224.0
Call Number: F224.0/Z633