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Schumpeterian dynamics as a non-linear wave theory

  • Published:1991-01 Issue:6 Volume:20 Page:551-590
  • ISSN:0304-4068
  • Container-title:Journal of Mathematical Economics
  • language:en
  • Short-container-title:Journal of Mathematical Economics

Author:

Henkin Gennadi M.,Polterovich Victor M.

Publisher

Elsevier BV

Subject

Applied Mathematics,Economics and Econometrics

Reference16 articles.

1. Partial differential equations;Courant,1962

2. The diffusion of process innovations;Davies,1979

3. The Pareto distribution and the Cobb-Douglas production function in activity analysis;Houthakker;Review of Economic Studies,1956

4. Asymptotic behavior of the Cauchy problem for some quasilinear equations under long time;Iljin;Mathematical Sbornik,1960

5. Schumpeterian dynamics, Part I: An evolutionary model of innovation and imitation;Iwai;Journal of Economic Behavior and Organization,1984

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1. Traveling-wave Solution to the Schumpeterian Dynamics with Heterogeneous Imitation;Lobachevskii Journal of Mathematics;2024-01

2. Investigation of the Schumpeterian Dynamics with Heterogeneous Imitation Range;Lobachevskii Journal of Mathematics;2023-01

3. Victor Polterovich;The New Palgrave Dictionary of Economics;2022-12-24

4. Macrodynamic Modeling of Innovation Equilibria and Traps;The B.E. Journal of Macroeconomics;2021-05-14

5. Non-Classical Approach to Identifying Groups of Countries Based on Open Innovation Indicators;Journal of Open Innovation: Technology, Market, and Complexity;2021-02-27
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