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20112020
most citedSemi-Static Hedging Based on a Generalized Reflection Principle on a Multi Dimensional Brownian Motion

3 citations · 7 across the 8 of their papers we have counts for

collaborators

8 papers

math.PR2020

On distributional and asymptotic results for exponential functional of renewal -- reward processes describing risk models

J. Akahori, C. Constantinescu, Y. Imamura +1

Inspired by the double-debt problem in Japan where the mortgagor has to pay the remaining loan even if their house was destroyed by a catastrophic event, we model the lender's cash…

math.PR2018

Carr-Nadtochiy's Weak Reflection Principle for Markov Chains on

Yuri Imamura

The present paper establishes a discrete version of the result obtained by P. Carr and S. Nadtochiy (2011) for 1-dimensional diffusion processes. Our result is for Markov chains on…

q-fin.PR2018

Asymptotic Static Hedge via Symmetrization

Jiro Akahori, Flavia Barsotti, Yuri Imamura

This paper is a continuation of Akahori-Barsotti-Imamura (2017) and where the authors i) showed that a payment at a random time, which we call timing risk, is decomposed into an in…

q-fin.CP2017

Towards the Exact Simulation Using Hyperbolic Brownian Motion

Yuuki Ida, Yuri Imamura

In the present paper, an expansion of the transition density of Hyperbolic Brownian motion with drift is given, which is potentially useful for pricing and hedging of options under…

q-fin.PR2017★ 1 cited

The Value of Timing Risk

Jiro Akahori, Flavia Barsotti, Yuri Imamura

The aim of this paper is to provide a mathematical contribution on the semi-static hedge of timing risk associated to positions in American-style options under a multi-dimensional…

q-fin.CP2012★ 2 cited

On a Symmetrization of Diffusion Processes

Jiro Akahori, Yuri Imamura

The latter author, together with collaborators, proposed a numerical scheme to calculate the price of barrier options. The scheme is based on a symmetrization of diffusion process.…