2022
DOI: 10.1016/j.ejor.2021.07.015
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Assessing the impact of jumps in an option pricing model: A gradient estimation approach

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Cited by 4 publications
(3 citation statements)
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“…In real life, there are "unpredictable unknowns" that characterize jump-type stochastic abrupt perturbations, such as financial crisis, earthquakes, hurricanes, and other man-made and natural disasters (Ilalan, 2016;Li, 2022). These fluctuations can be modelled with a Poisson jump or process, where the average time between events is known, but the exact timing of events is random and independent of the event (Volk-Makarewicz et al, 2022). Extending Equation 8, stochastic future prices following GBM with Poisson jumps can be described in Equation ( 10)…”
Section: Uncertainties and Monte Carlo Simulationmentioning
confidence: 99%
“…In real life, there are "unpredictable unknowns" that characterize jump-type stochastic abrupt perturbations, such as financial crisis, earthquakes, hurricanes, and other man-made and natural disasters (Ilalan, 2016;Li, 2022). These fluctuations can be modelled with a Poisson jump or process, where the average time between events is known, but the exact timing of events is random and independent of the event (Volk-Makarewicz et al, 2022). Extending Equation 8, stochastic future prices following GBM with Poisson jumps can be described in Equation ( 10)…”
Section: Uncertainties and Monte Carlo Simulationmentioning
confidence: 99%
“…Recent investigations include fuel prices (Agaton, 2022;Batac et al, 2022) and demand shocks along with investment (Wu and Hu, 2022). Volk-Makarewicza et al (2022) develop a test to determine if a Poisson jump significantly influences a GBM real option. One closely related effort is by Pimentel et al (2018) who consider both the number of mass-transportation passengers and investment expenditures as stochastic processes with Poisson jumps.…”
Section: Literaturementioning
confidence: 99%
“…These fluctuations can be represented by a jump process, a type of stochastic process that has discrete movements, called jumps, with random arrival times, rather than continuous movement, typically modeled as a simple or compound Poisson process [35]. A Poisson Process is a model for a series of discrete events where the average time between events is known, but the exact timing of events is random and independent of the event [36].…”
Section: Real Options Valuation Of Energy Transitionmentioning
confidence: 99%