A turnpike theorem for continuous-time control systems when the optimal stationary point is not unique (Q1811853)
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scientific article; zbMATH DE number 1929982
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A turnpike theorem for continuous-time control systems when the optimal stationary point is not unique |
scientific article; zbMATH DE number 1929982 |
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A turnpike theorem for continuous-time control systems when the optimal stationary point is not unique (English)
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18 June 2003
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Within the field of economic growth modeling, a particular role is played by stationary growth processes, called turnpikes. Relations between optimal processes and turnpikes are described by turnpike theorems. Majority of these theorems are proved under assumption of: -- discrete time, -- convex environment, -- uniqueness of turnpike. In the paper the author proves a turnpike theorem: \(\bullet\) for continuous time, where dynamics is described by differential inclusion, \(\bullet\) possible nonconvexites, \(\bullet\) there is a favorite number of turnpikes. The author gives a new insight into the theory of economic growth.
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turnpike
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optimal control problem
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differential inclusion
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0.93331957
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0.9028008
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0.8968826
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0.8957105
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