Continuity correction for barrier options in jump-diffusion models

Then we observe that the introduction of the truncation function τ permits to ensure that the process (n 1/ α L t/n ) has no jump of size larger than 2n 1/ α and consequently it

We establish an integration by parts formula based on jump times in an abstract framework in order to study the regularity of the law for processes solution of stochastic

We study the behavior of the critical price of an American put option near maturity in the jump diffusion model when the underlying stock pays dividends at a continuous rate and

Une illustration du syst`eme SSCR est repr`eent´e sur la figure ci-dessous, o`u deux syst`emes pri- maires op`erent respectivement dans deux bandes de fr´euences diff´eentes f1 et

Here we used Aevol to test the interac%ons between the different kind of muta%ons … Method: In Silico experimental evolu%on with the Aevol model Results: Random spontaneous

In Section 3 we detail the estimation procedure to estimate the volatility σ 2 , we establish a bound for the risk of the non- adaptive estimator, then we propose an adaptive

Second, the random steps reorient the spores and changes its contact points with the ground, which results in different entanglements at each humidity cycle, and increase the

During the take-off the athlete attempts to generate a large vertical velocity while minimizing any loss of horizontal velocity, and in the flight phase