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20132024
most citedNumerical analysis on quadratic hedging strategies for normal inverse Gaussian models

1 citations · 2 across the 9 of their papers we have counts for

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q-fin.CP2024

Option pricing for Barndorff-Nielsen and Shephard model by supervised deep learning

Takuji Arai, Yuto Imai

This paper aims to develop a supervised deep-learning scheme to compute call option prices for the Barndorff-Nielsen and Shephard model with a non-martingale asset price process ha…

q-fin.CP2023

Monte Carlo simulation for Barndorff-Nielsen and Shephard model under change of measure

Takuji Arai, Yuto Imai

The Barndorff-Nielsen and Shephard model is a representative jump-type stochastic volatility model. Still, no method exists to compute option prices numerically for the non-marting…

q-fin.CP2018★ 1 cited

Numerical analysis on quadratic hedging strategies for normal inverse Gaussian models

Takuji Arai, Yuto Imai, Ryo Nakashima

The authors aim to develop numerical schemes of the two representative quadratic hedging strategies: locally risk minimizing and mean-variance hedging strategies, for models whose…

q-fin.CP2016

On the difference between locally risk-minimizing and delta hedging strategies for exponential Lévy models

Takuji Arai, Yuto Imai

We discuss the difference between locally risk-minimizing and delta hedging strategies for exponential Lévy models, where delta hedging strategies in this paper are defined under t…

q-fin.CP2015

Numerical analysis on local risk-minimization forexponential Lévy models

Takuji Arai, Yuto Imai, Ryoichi Suzuki

We illustrate how to compute local risk minimization (LRM) of call options for exponential Lévy models. We have previously obtained a representation of LRM for call options; here w…