In this work, we study the pricing of American options under stochastic local volatility (SLV) models extended by including stochastic correlation driven by an additional stochastic process. We generalize the class of SLV models by incorporating a flexible stochastic correlation structure. To price options within these...
This paper studies the valuation of continuously monitored geometric Asian options under a two-factor stochastic volatility model with stochastic long-term variance levels. We derive the joint characteristic function required for continuous geometric averaging and obtain analytical pricing formulas for fixed-strike cal...
The standard approach to using a stochastic volatility (SV) model for valuation of a derivative is to assume one deterministic level of volatility at time zero and define how volatility evolves over time as a random process. If this process is continuous, after a short time the stochastic volatility will still be quite...
: This study expands the Black – Scholes option pricing model by assuming volatility is deterministically evolving over time. The traditional formulation assumes constant volatility, which is inconsistent with empirical studies showing predictable changes during periods of market uncertainty (e.g., macro announcements,...
Can Liu· Proceedings of the 1st Inter...· 0 citations
European option smiles determine the risk-neutral marginal laws of an asset, but not their intertemporal coupling, which is decisive for many applications. The Bass martingale construction selects, among all calibrated martingales, the one closest to Bachelier dynamics; it permits fast calibration at discrete maturitie...
M. Beiglböck, Manuel Hasenbichler, G. Pammer· 0 citations
We use cookies to run the site and, with your consent, for analytics and to show ads.
See our Cookie Policy.