1986
DOI: 10.1016/0022-0531(86)90005-0
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On the indeterminacy of capital accumulation paths

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Cited by 338 publications
(133 citation statements)
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“…For example, Caballé and Santos (1993) emphasize the presence of multiple steady states, meaning that economies with different initial endowments of physical and human capital will never converge in the absence of any exogenous disturbance. Other features are highlighted, for instance, by Boldrin and Montrucchio (1986), Nishimura, Shigoka and Yano (1998), Boldrin, Nishimura, Shigoka and Yano (2001) and related literature, who address the possibility of endogenous cycles in the competitive two-sector growth model; their main conclusion is that strange dynamics only occur in one of two circumstances: unrealistic values of parameters (e.g., a too low discount factor) or departures from the standard convex formulation of preferences and technology.…”
Section: Introductionmentioning
confidence: 99%
“…For example, Caballé and Santos (1993) emphasize the presence of multiple steady states, meaning that economies with different initial endowments of physical and human capital will never converge in the absence of any exogenous disturbance. Other features are highlighted, for instance, by Boldrin and Montrucchio (1986), Nishimura, Shigoka and Yano (1998), Boldrin, Nishimura, Shigoka and Yano (2001) and related literature, who address the possibility of endogenous cycles in the competitive two-sector growth model; their main conclusion is that strange dynamics only occur in one of two circumstances: unrealistic values of parameters (e.g., a too low discount factor) or departures from the standard convex formulation of preferences and technology.…”
Section: Introductionmentioning
confidence: 99%
“…That oscillating paths may appear in standard models of competitive equilibrium over time has already been demonstrated by Benhabib and Nishimura (1985) for the case of period-two cycles, and by Deneckere and Pelikan (1986) Boldrin and Montrucchio (1986) and Boldrin (1989) for the chaotic case. What distinguishes the current paper from the research in Deneckere and Pelikan (1986) and Boldrin and Montrucchio (1986) is that we do not construct 'artificial' economies that exhibit a pre-chosen dynamics in equilibrium.…”
Section: Introductionmentioning
confidence: 61%
“…A typical example has (Y = 0.2, y = 0.2, 6 = 0.25, and p = -0.5. Since the values for the discount factor at which chaos appears in the Cobb-Douglas model are themselves approximately 100 times larger than the ones found in the artificial economies constructed by Boldrin and Montrucchio (1986) and Deneckere and Pelikan (1986), no definite conclusion can be drawn, at this stage, as to whether a model of this type could produce chaotic dynamics at more reasonable values of the discount factor.…”
Section: Y)/(l -48o))= -(I -Y(~"))/(yw-y)mentioning
confidence: 87%
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“…1b.e closest precedent of our work is that of Boldrln and Montrucchio (1986) who gave sufficlent condltlans far a standard growth model to generate a given c 2 dynamics.…”
Section: Introductionmentioning
confidence: 99%