Mixed Diffusion-Jump Process Modeling of Exchange Rate Movements
AbstractThis study demonstrates that the mixed diffusion-jump process is superior to the stable laws or a mixture of normals as a model of exchange rate changes for the British pound, French franc, and the We st German mark relative to the United States dollar. The parameter value s for the mixed diffusion-jump process are dependent on the monetary policy regime in force in the United States, with the estimates for the franc and mark being intertemporally similar but different from the pound. Copyright 1988 by MIT Press.
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Bibliographic InfoArticle provided by MIT Press in its journal Review of Economics & Statistics.
Volume (Year): 70 (1988)
Issue (Month): 4 (November)
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- Charles Engel & Craig S. Hakkio, 1994.
"The distribution of exchange rates in the EMS,"
Research Working Paper
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- Dumas, Bernard & Peter Jennergren, L. & Naslund, Bertil, 1995.
"Realignment risk and currency option pricing in target zones,"
European Economic Review,
Elsevier, vol. 39(8), pages 1523-1544, October.
- Bernard Dumas & L. Peter Jennergren & Bertil Naslund, 1993. "Realignment Risk and Currency Option Pricing in Target Zones," NBER Working Papers 4458, National Bureau of Economic Research, Inc.
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- Goswami, Gautam & Shrikhande, Milind M., 2001. "Economic exposure and debt financing choice," Journal of Multinational Financial Management, Elsevier, vol. 11(1), pages 39-58, February.
- Lin, Bing-Huei & Yeh, Shih-Kuo, 2000. "On the distribution and conditional heteroscedasticity in Taiwan stock prices," Journal of Multinational Financial Management, Elsevier, vol. 10(3-4), pages 367-395, December.
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