Central Bank of Nigeria Library

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The Hamiltonian approach to dynamic economics /

Contributor(s): Material type: TextTextSeries: Economic theory and mathematical economicsPublication details: New York : Academic Press, c1976.Description: x, 201 pISBN:
  • 012163650X
  • 9780121636500
Subject(s): DDC classification:
  • 330.01'51 HAM
LOC classification:
  • HB135 .H35
Summary: The papers in this volume can be thought of as attempts at providing some unification of the theory of heterogeneous capital. The major topic, although by no means the only one, which the authors investigate here is the stability of long-run steady-state equilibrium in models of heterogeneous capital accumulation. However, the basic techniques used in this investigations have wide application to economic dynamics in all its manifestations. This follows from the observation that the economic growth models which the authors treat individually belong to a class of general inter-temporal economic models which is essentially representable by what they call a Hamiltonian dynamical system.
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Holdings
Item type Current library Collection Call number Status Date due Barcode
Monograph & others Monograph & others CBN HQ Library General Stacks Non-fiction 330.01'51 HAM (Browse shelf(Opens below)) Available 31008100103841

"Originally appeared as papers in the Journal of economic theory, volume 12, number 1 (February 1976)."

Includes bibliographical references and index.

The papers in this volume can be thought of as attempts at providing some unification of the theory of heterogeneous capital. The major topic, although by no means the only one, which the authors investigate here is the stability of long-run steady-state equilibrium in models of heterogeneous capital accumulation. However, the basic techniques used in this investigations have wide application to economic dynamics in all its manifestations. This follows from the observation that the economic growth models which the authors treat individually belong to a class of general inter-temporal economic models which is essentially representable by what they call a Hamiltonian dynamical system.

rpm 28/08/2017

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