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Introduction to Hamiltonian dynamics in economics

Data up to Jan 2025

Published1976
Citations28
References22

Total Citations Per Year

Abstract

References (22)

A characterization of the normalized restricted profit function

1976 • 361 citations

Value, Capital and Growth

2017 • 227 citations

The structure and stability of competitive dynamical systems

1976 • 226 citations

Global asymptotic stability of optimal control systems with applications to the theory of economic growth

1976 • 196 citations

On optimal steady states of n-sector growth models when utility is discounted

1976 • 186 citations

Paths of Economic Growth that are Optimal with Regard only to Final States: A Turnpike Theorem

1961 • 184 citations

Saddle points of Hamiltonian systems in convex Lagrange problems having a nonzero discount rate

1976 • 156 citations

Mathematical Introduction to Celestial Mechanics.

1968 • 119 citations

The General Instability of a Class of Competitive Growth Processes

1971 • 103 citations

Saddle points of hamiltonian systems in convex problems of Lagrange

1973 • 101 citations

The General Instability of a Class of Competitive Growth Processes

1968 • 85 citations

On stability in the saddle-point sense

1972 • 83 citations

Paths of Economic Growth that are Optimal with Regard only to Final States: A Turnpike Theorem

1973 • 79 citations

Mathematical introduction to celestial mechanics

1967 • 70 citations

The general saddlepoint property of optimal-control motions

1972 • 63 citations

Models of Economic Growth.

1974 • 46 citations

The Theory and Application of Differential Games

1975 • 44 citations

Balanced Growth and Intertemporal Efficiency in Capital Accumulation

1962 • 36 citations

Existence of solutions to Hamiltonian dynamical systems of optimal growth

1976 • 19 citations

A growth property in concave-convex hamiltonian systems

1976 • 7 citations

On Some Equilibrium Paths

1973 • 5 citations

The Theory of Hamiltonian Dynamical Systems, and an Application to Economics

1975 • 2 citations

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