This paper presents an endogenous growth model where the aggre- gate production function is a Leontief (1941) and long run growth is completely explained through biased technological change. Under this framework we get two results: (i) if the income share of reproducible factors is high enough, in the long run the economy presents a positive balanced growth path; (ii) if the in- come share of reproducible factors is low, in the long run the economy behaves as a Harrod-Domar economy without long run growth. **************************************************************************************************************** En este artículo se presenta un modelo de crecimiento donde la función de producción es del tipo Leontief (1941), la tasa de ahorro es endógena y el crecimiento de largo plazo es explicado por cambio tecnológico sesgado. En este entorno se obtienen dos resultados: (i) si la participación de los factores reproducibles en el producto es suficientemente alta, en el largo plazo la economía presenta una senda de crecimiento balanceado; (ii) si, en cambio, la participación de los factores reproducibles es baja, en el largo plazo no hay crecimiento y la economía se comporta al estilo Harrod-Domar.
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Gary D. Hansen & Edward C. Prescott, 2002.
"Malthus to Solow,"
American Economic Review,
American Economic Association, vol. 92(4), pages 1205-1217, September.
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Gary D. Hansen & Edward C. Prescott, 1998.
"Malthus to Solow,"
NBER Working Papers
6858, National Bureau of Economic Research, Inc.
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Gary D. Hansen & Edward C. Prescott, 1999.
"Malthus to Solow,"
Staff Report
257, Federal Reserve Bank of Minneapolis.
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Barro, Robert J & Sala-i-Martin, Xavier, 1992.
"Convergence,"
Journal of Political Economy,
University of Chicago Press, vol. 100(2), pages 223-51, April.
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