69,20 €
76,89 €
-10% with code: EXTRA
Fitting the implied volatility surface
Fitting the implied volatility surface
69,20
76,89 €
  • We will send in 10–14 business days.
In the context of exotic derivatives, arbitrage-free implied volatility surfaces are a crucial ingredient to sophisticated pricing routines. We use a non-linear optimization technique to fit an arbitrage-free implied volatility surface efficiently to market data. The fitting procedure is tailor-made for any analytic parametrization of the single volatility skews. We carry out this approach for a certain parametrization by implementing an Interior-Point method, discuss its shortcomings, potentia…
76.89
  • Publisher:
  • Year: 2014
  • Pages: 136
  • ISBN-10: 3639720504
  • ISBN-13: 9783639720501
  • Format: 15.2 x 22.9 x 0.8 cm, minkšti viršeliai
  • Language: English
  • SAVE -10% with code: EXTRA

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In the context of exotic derivatives, arbitrage-free implied volatility surfaces are a crucial ingredient to sophisticated pricing routines. We use a non-linear optimization technique to fit an arbitrage-free implied volatility surface efficiently to market data. The fitting procedure is tailor-made for any analytic parametrization of the single volatility skews. We carry out this approach for a certain parametrization by implementing an Interior-Point method, discuss its shortcomings, potentials, as well as specific smoothing techniques. Besides all the theory, we give various fitting details and examples by using real market data.

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  • Author: Immanuel Dobler
  • Publisher:
  • Year: 2014
  • Pages: 136
  • ISBN-10: 3639720504
  • ISBN-13: 9783639720501
  • Format: 15.2 x 22.9 x 0.8 cm, minkšti viršeliai
  • Language: English English

In the context of exotic derivatives, arbitrage-free implied volatility surfaces are a crucial ingredient to sophisticated pricing routines. We use a non-linear optimization technique to fit an arbitrage-free implied volatility surface efficiently to market data. The fitting procedure is tailor-made for any analytic parametrization of the single volatility skews. We carry out this approach for a certain parametrization by implementing an Interior-Point method, discuss its shortcomings, potentials, as well as specific smoothing techniques. Besides all the theory, we give various fitting details and examples by using real market data.

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