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Testing for unit roots in seasonally adjusted data

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  • Olekalns, Nilss

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  • Olekalns, Nilss, 1994. "Testing for unit roots in seasonally adjusted data," Economics Letters, Elsevier, vol. 45(3), pages 273-279.
  • Handle: RePEc:eee:ecolet:v:45:y:1994:i:3:p:273-279
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    Cited by:

    1. Felipe Morandé & Raimundo Soto, "undated". "El Mercado de Clientes No Regulados en la Industria Eléctrica," ILADES-Georgetown University Working Papers inv100, Ilades-Georgetown University, Universidad Alberto Hurtado/School of Economics and Bussines.
    2. Tomas Barrio Castro & Mariam Camarero & Cecilio Tamarit, 2015. "An analysis of the trade balance for OECD countries using periodic integration and cointegration," Empirical Economics, Springer, vol. 49(2), pages 389-402, September.
    3. Raimundo Soto, 2002. "Ajuste Estacional e Integración en Variables Macroeconómicas," Latin American Journal of Economics-formerly Cuadernos de Economía, Instituto de Economía. Pontificia Universidad Católica de Chile., vol. 39(116), pages 135-155.
    4. Tomas del Barrio Castro & Mariam Camarero & Cecilio Tamarit, 2013. "The trade balance in euro countries: a natural case study of periodic integration with a changing mean," Working Papers 1321, Department of Applied Economics II, Universidad de Valencia.
    5. Raimundo Soto, "undated". "El Tipo de Cambio Real de Equilibrio: Un modelo no lineal de Series de Tiempo," ILADES-Georgetown University Working Papers inv094, Ilades-Georgetown University, Universidad Alberto Hurtado/School of Economics and Bussines.
    6. Raimundo Soto M. & Matías Tapia G., 2000. "Seasonal Cointegration in Money Demand," Journal Economía Chilena (The Chilean Economy), Central Bank of Chile, vol. 3(3), pages 57-71, December.
    7. Lenz, Carlos, 2003. "A different look at the Census X-11 filter," Economics Letters, Elsevier, vol. 79(1), pages 1-6, April.
    8. Raimundo Soto & Matías Tapia, 2001. "Seasonal cointegration and the stability of the demand for money," Working Papers Central Bank of Chile 103, Central Bank of Chile.
    9. Hassler Uwe & Demetrescu Matei, 2005. "Spurious Persistence and Unit Roots due to Seasonal Differencing: The Case of Inflation Rates / Künstliche Persistenz und Einheitswurzeln infolge saisonaler Differenzen: Das Beispiel Inflationsraten," Journal of Economics and Statistics (Jahrbuecher fuer Nationaloekonomie und Statistik), De Gruyter, vol. 225(4), pages 413-426, August.

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