Kondratiev Cycle Modelling

Economic activity cycles differ by nature from several rather short 3,7-11, and 25-year cycles arising from the investment process to long cycles of another nature. According to a wide-spread explanation Kondratiev cycles are somehow driven by innovations. We introduce a formal model where at a lower level each moment is observed bi-stable general equilibrium sub-system, potentially having equilibria of zero wages (labor-excessive case) and substantially non-zero wages (labor-deficit case), while at the upper level, we introduce wage-dependent technological progress influencing the labor consumption that leads to periodical disappearing of current stable equilibrium due to competence of neutral and labor-saving technological progress pushing labor productivity up and down in labor-deficit and labor-excessive cases respectively. Due to that, we observe a robust Kondratiev cycle.

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Published
2024-11-13
DOI
https://doi.org/10.1109/summa64428.2024.10803748
Primary Topic
Advanced Control Systems Optimization
Type
article
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article

Kondratiev Cycle Modelling

Oleg I. Krivosheev
Advanced Control Systems Optimization
article

Kondratiev Cycle Modelling

Oleg I. Krivosheev
article en

Abstract

Economic activity cycles differ by nature from several rather short 3,7-11, and 25-year cycles arising from the investment process to long cycles of another nature. According to a wide-spread explanation Kondratiev cycles are somehow driven by innovations. We introduce a formal model where at a lower level each moment is observed bi-stable general equilibrium sub-system, potentially having equilibria of zero wages (labor-excessive case) and substantially non-zero wages (labor-deficit case), while at the upper level, we introduce wage-dependent technological progress influencing the labor consumption that leads to periodical disappearing of current stable equilibrium due to competence of neutral and labor-saving technological progress pushing labor productivity up and down in labor-deficit and labor-excessive cases respectively. Due to that, we observe a robust Kondratiev cycle.

V. A. Trapeznikov Institute of Control Sciences (RU)
Openalex Percentile: Top 71%
Advanced Control Systems Optimization
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