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Volatility smiles and skews under a static no arbitrage extension of the Carr-Geman-Madan valuation of options in incomplete markets

  • Intae Jeon Department of Mathematics, The Catholic University of Korea.
  • Cheol-Ung Park Department of Mathematics, The Catholic University of Korea.
  • Sang-Il Han Department of Mathematics, The Catholic University of Korea.
It is well known that the pattern of implied volatilities in foreign currency options forms a smile shape which is referred to as a volatility smile. On the other hand, the volatility skew is a general pattern of implied volatilities in equity options. In this paper, we consider the Carr-Geman-Madan valuation of options in incomplete markets on which the preference structure of the market participants are reflected. Through a simple continuous static no arbitrage extension, we examine how the smiles and skews are related.

  • Intae Jeon
  • Cheol-Ung Park
  • Sang-Il Han
It is well known that the pattern of implied volatilities in foreign currency options forms a smile shape which is referred to as a volatility smile. On the other hand, the volatility skew is a general pattern of implied volatilities in equity options. In this paper, we consider the Carr-Geman-Madan valuation of options in incomplete markets on which the preference structure of the market participants are reflected. Through a simple continuous static no arbitrage extension, we examine how the smiles and skews are related.