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Which is the right option for Indian market: Gaussian, normal inverse Gaussian, or Tsallis?

By: Contributor(s): Material type: TextTextDescription: 238-249 pSubject(s): In: RAVI aNSHUMAN V. IIMB Management ReviewSummary: This paper models Nifty spot prices using frameworks based on Gaussian distribution (geometric Brownian motion) and non-Gaussian distributions, viz. normal inverse Gaussian (NIG), and Tsallis distributions, to investigate which model best captures the underlying dynamics. The simulation results suggest that Tsallis outperforms the Gaussian model and NIG in predicting the Nifty spot prices. Amongst the non-Gaussian models, Tsallis better captures the behaviour of Nifty spot prices than NIG distribution. Based on our findings, we conclude that non-Gaussian option pricing frameworks to price Nifty options are likely to give better results over the traditional class of Gaussian models.
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Item type Current library Call number Vol info Status Notes Date due Barcode Item holds
Journal Article Journal Article Main Library Vol 31, Issue 3/ 55511085JA2 (Browse shelf(Opens below)) Available 55511085JA2
Journals and Periodicals Journals and Periodicals Main Library On Display JRNL/GEN/Vol 31, Issue 3/55511085 (Browse shelf(Opens below)) Vol 31, Issue 3 (30/01/2019) Not for loan September, 2019 55511085
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This paper models Nifty spot prices using frameworks based on Gaussian distribution (geometric Brownian motion) and non-Gaussian distributions, viz. normal inverse Gaussian (NIG), and Tsallis distributions, to investigate which model best captures the underlying dynamics. The simulation results suggest that Tsallis outperforms the Gaussian model and NIG in predicting the Nifty spot prices. Amongst the non-Gaussian models, Tsallis better captures the behaviour of Nifty spot prices than NIG distribution. Based on our findings, we conclude that non-Gaussian option pricing frameworks to price Nifty options are likely to give better results over the traditional class of Gaussian models.

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