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Hedging in Financial Markets

Published online by Cambridge University Press:  29 August 2014

Martin Baxter
Martin Baxter*
Affiliation:
Statistical Laboratory, Cambridge University
*
Statistical Laboratory, Cambridge University, 16 Mill Lane, Cambridge CB2 ISB, England
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Abstract

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This (mostly) expository paper describes the importance of hedging to the pricing of modern financial products and how hedging may be achieved even when the traditional Black-Scholes assumptions are absent.

Keywords

Derivativeshedgingoption-pricingsuperhedgingvolatility
Type
Articles
Information
ASTIN Bulletin: The Journal of the IAA , Volume 28 , Issue 1 , May 1998 , pp. 5 - 16
Copyright
Copyright © International Actuarial Association 1998

References

REFERENCES

Baxter, M.W. and Rennie, A.J.O. (1996) Financial Calculus: an introduction to derivative pricing, Cambridge University Press.CrossRefGoogle Scholar
Black, F. and Scholes, M. (1973) The pricing of options and corporate liabilities, J. Political Econ., 81, 637–654.CrossRefGoogle Scholar
Breeden, D.T. and Litzenberger, R.H. (1978) Price of state contingent claims implicit in options prices, J. Business, 51, 621–651.CrossRefGoogle Scholar
Bogni, R. (1997) Don't forget your tool kit, Times Higher Ed., 24/01/97, p28.Google Scholar
Dupire, B. (1993) Arbitrage pricing with stochastic volatility, SORT research paper, Paribas Capital Markets.Google Scholar
El Karoui, N., Jeanblanc-Picqué, M. and Shreve, S. (1996) Robustness of the Black and Scholes formula, preprint.Google Scholar
Frey, R. (1997) Derivative asset analysis in models with level-dependent and stochastic volatility, CWI Quarterly (to appear).Google Scholar
Harrison, J.M. and Pliska, S.R. (1981) Martingales and stochastic integrals in the theory of continuous trading, Stoch. Procs. and their applications, 11, 215–260.CrossRefGoogle Scholar
Hobson, D.G. (1996a) Stochastic Volatility, to appear in Statistics in Finance, ed. by Hand, D. and Jacka, S., Edward Arnold.Google Scholar
Hobson, D.G. (1996b) Robust hedging via coupling, University of Bath preprint, School of Mathematics 96:04.Google Scholar
Hull, J. (1997) Options, futures and other derivative securities, third edition, Prentice-Hall.Google Scholar
Kemp, M.H.D. (1997) Actuaries and derivatives, to appear in British Actuarial Journal.CrossRefGoogle Scholar
Paras, A. (1997) Hedging under uncertain volatility, SORT research paper, Paribas Capital Markets.Google Scholar
Williams, D. (1991) Probability with Martingales, Cambridge University Press.CrossRefGoogle Scholar