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Paris-Princeton Lectures on Mathematical Finance 2004
Paris-Princeton Lectures on Mathematical Finance 2004 Finance 2004

by Rene A. Carmona, Ivar Ekeland, Arturo Kohatsu-Higa, Jean-Michel Lasry, Pierre-Louis Lions, Huyen Pham, Erik Taflin, Springer, (
October 1, 2007), Paperback, 248 pages

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The Mathematics of Credit Derivatives: The Essential Credit Modelling and Pricing Companion
by Philipp J. Schönbucher,
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In Rememberance: World Trade Center (WTC)

The Empirical Performance of Alternative Extreme Value Volatility Estimators

by Kai Li of New York University, and
David Weinbaum of New York University

December 20, 2000

Abstract: This paper addresses the following issue: given a set of daily observations on an asset (historical opening, closing, high and low prices), how should one go about estimating the asset's volatility? We use high-frequency data on very liquid assets to construct daily realized volatility series, which enables us to treat volatility as observed rather than latent. We then compare the empirical performance of various estimators of asset return volatility against the realized volatility benchmark. This procedure makes it possible, for the first time, to study the bias and relative efficiency of the various estimators directly. The stock index results give overwhelming support to the use of extreme value volatility estimators, but the futures and currency results are less clear. We highlight a number of important instances in which extreme value volatility estimators are both less biased and more efficient than the traditional estimator.

JEL Classification: C14, C53, F31.

Keywords: High frequency data, Volatility estimation, Extreme value.

Related reading: Bali & Weinbaum, "A Comparative Study of Alternative Extreme-value Volatility Estimators"

Download paper (217K PDF) 43 pages

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