Summary
This chapter considers Harrod’s knife-edge instability, which implies severe and extreme business cycles restricted by a full employment ceiling and a zero-gross-investment floor. We construct a dynamic model with imperfect competition in the output market by using the subjective-demand curve approach. In addition, we consider technical choice by taking account of the putty-clay technology. The chapter shows the occurrence of endogenous and moderate fluctuations through the Hopf bifurcation.
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References
Adachi H (1991) A growth model with imperfect competition (Hukanzen kyosou no seichoumoderu) (in Japanese). J Polit Econ Commer Sc (Kobe University) 164:53–77
Alexander SS (1950) Mr. Harrod’s dynamic model. Econ J 60:724–739
Asada T, Semmler W (1995) Growth and finance: an intertemporal model. J Macroecon 17:623–649
Flaschel P (1994) A Harrodian knife-edge theorem for the wage-price sector. Metroeconomica 45:266–278
Flaschel P, Franke R, Semmler W (1997) Dynamic macroeconomics: instability, fluctuations, and growth in monetary economics. MIT Press, Cambridge
Harrod RF (1939) An essay in dynamic theory. Econ J 49:14–33
Harrod RF (1973) Economic dynamics. Mcmillan, London
Hicks JR (1950) A contribution to the theory of the trade cycle. Clarendon Press, Oxford
Leijonhufvud A (1973) Effective demand failures. Swedish Econ J 75:27–48
Nikaido H (1975) Factor substitution and Harrod’s knife-edge. Z Nationalökonomie 35:149–154
Nikaido H (1980) Harrodian pathology of neoclassical growth. Z Nationalökonomie 40:111–134
Nikaido H (1990) A model of cyclical growth. J Tokyo Int Univ Dept Econ 3:1–9
Okishio N (1964) Instability of Harrod-Domar’s steady growth. Kobe Univ Econ Rev 10:19–27
Silverberg G, Dosi G, Orsenigio L (1988) Innovation, diversity and diffusion: a self-organization model. Econ J 98:1032–1054
Sportelli MC (2000) Dymamic complexity in a Keynesian growth-cycle model involving Harrod’s instability. J Econ 71:167–198
Yoshida H (1999) Harrod’s “knife-edge” reconsidered: an application of the Hopf bifurcation theorem and numerical simulations. J Macroecon 21:537–56
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Yoshida, H. (2007). Harrodian Dynamics Under Imperfect Competition: A Growth-Cycle Model. In: Asada, T., Ishikawa, T. (eds) Time and Space in Economics. Springer, Tokyo. https://doi.org/10.1007/978-4-431-45978-1_2
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DOI: https://doi.org/10.1007/978-4-431-45978-1_2
Publisher Name: Springer, Tokyo
Print ISBN: 978-4-431-45977-4
Online ISBN: 978-4-431-45978-1
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