We discuss the `continuity correction' that should be applied to relate the prices of discretely sampled barrier options and their continuously-sampled equivalents. Using a matched asymptotic expansions approach we show that the correction of Broadie, Glasserman & Kou (Mathematical Finance 7, 325 (1997)) can be applied in a very wide variety of cases. We calculate the correction to higher order in terms of the expansion parameter (the scaled time between resets) and we show how to apply the correction in jump-diffusion and local volatility models
We derive a computable approximation for the value of a European call option when prices satisfy a j...
In this thesis, we present a novel approach to the calibration of diffusion models to vanilla and ba...
AbstractIn finance, many option pricing models generalizing the Black–Scholes model do not have clos...
matched asymptotic expansions approach to continuity corrections for discretely sample
We discuss the `continuity correction' that should be applied to connect the prices of discretely sa...
The payoff of a barrier option depends on whether or not a specified asset price, index, or rate rea...
The payoff of a barrier option depends on whether a specified underlying asset price crosses a speci...
AbstractDiscrete barrier options are the options whose payoffs are determined by underlying prices a...
33 ppInternational audienceThe aim of this paper is to study the continuity correction for barrier o...
Discrete barrier and lookback options are among the most popular path-dependent options in markets. ...
Modern financial practice depends heavily on mathematics and a correspondingly large theory has grow...
International audienceWe study the problem of option replication under constant proportional transac...
AbstractThe valuation of path-dependent options in finance creates many interesting mathematical cha...
This paper proposes a new approximation method for pricing barrier options with discrete monitoring ...
This dissertation 1) shows continuity corrections for first passage probabilities of Brownian bridge...
We derive a computable approximation for the value of a European call option when prices satisfy a j...
In this thesis, we present a novel approach to the calibration of diffusion models to vanilla and ba...
AbstractIn finance, many option pricing models generalizing the Black–Scholes model do not have clos...
matched asymptotic expansions approach to continuity corrections for discretely sample
We discuss the `continuity correction' that should be applied to connect the prices of discretely sa...
The payoff of a barrier option depends on whether or not a specified asset price, index, or rate rea...
The payoff of a barrier option depends on whether a specified underlying asset price crosses a speci...
AbstractDiscrete barrier options are the options whose payoffs are determined by underlying prices a...
33 ppInternational audienceThe aim of this paper is to study the continuity correction for barrier o...
Discrete barrier and lookback options are among the most popular path-dependent options in markets. ...
Modern financial practice depends heavily on mathematics and a correspondingly large theory has grow...
International audienceWe study the problem of option replication under constant proportional transac...
AbstractThe valuation of path-dependent options in finance creates many interesting mathematical cha...
This paper proposes a new approximation method for pricing barrier options with discrete monitoring ...
This dissertation 1) shows continuity corrections for first passage probabilities of Brownian bridge...
We derive a computable approximation for the value of a European call option when prices satisfy a j...
In this thesis, we present a novel approach to the calibration of diffusion models to vanilla and ba...
AbstractIn finance, many option pricing models generalizing the Black–Scholes model do not have clos...