Iterating cancellable snowballs and related exotics

Cutting edge: Exotic options

This article proposes a valuation method for exotic cancellable and callable structures in a multi-factor Libor model. These structures are path-dependent in the sense that, after cancelling or calling, one cancels a sequence of cashflows or receives a sequence of cashflows in the future, respectively. The method combines a Monte Carlo improvement procedure for standard Bermudans developed and extended in Kolodko & Schoenmakers (2006) and Bender & Schoenmakers (2006), with popular approaches by

Only users who have a paid subscription or are part of a corporate subscription are able to print or copy content.

To access these options, along with all other subscription benefits, please contact info@risk.net or view our subscription options here: http://subscriptions.risk.net/subscribe

You are currently unable to copy this content. Please contact info@risk.net to find out more.

Sorry, our subscription options are not loading right now

Please try again later. Get in touch with our customer services team if this issue persists.

New to Risk.net? View our subscription options

Chartis RiskTech100® 2024

The latest iteration of the Chartis RiskTech100®, a comprehensive independent study of the world’s major players in risk and compliance technology, is acknowledged as the go-to for clear, accurate analysis of the risk technology marketplace. With its…

T+1: complacency before the storm?

This paper, created by WatersTechnology in association with Gresham Technologies, outlines what the move to T+1 (next-day settlement) of broker/dealer-executed trades in the US and Canadian markets means for buy-side and sell-side firms

You need to sign in to use this feature. If you don’t have a Risk.net account, please register for a trial.

Sign in
You are currently on corporate access.

To use this feature you will need an individual account. If you have one already please sign in.

Sign in.

Alternatively you can request an individual account here