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  5. The Variance Gamma Self-Decomposable Process in Actuarial Modelling
 
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The Variance Gamma Self-Decomposable Process in Actuarial Modelling

Author(s)
O'Sullivan, Conall  
Moloney, Michael  
Uri
http://hdl.handle.net/10197/2565
Date Issued
2010-06-10
Date Available
2010-11-22T12:53:03Z
Abstract
A scaled self-decomposable stochastic process put forward by Carr, Geman, Madan
and Yor (2007) is used to model long term equity returns and options prices. This
parsimonious model is compared to a number of other one-dimensional continuous time
stochastic processes (models) that are commonly used in finance and the actuarial
sciences. The comparisons are conducted along three dimensions: the models ability to
fit monthly time series data on a number of different equity indices; the models ability to
fit the tails of the times series and the models ability to calibrate to index option prices
across strike price and maturities. The last criteria is becoming increasingly important
given the popularity of capital gauranteed products that contain long term imbedded
options that can be (at least partially) hedged by purchasing short term index options
and rolling them over or purchasing longer term index options. Thus we test if the
models can reproduce a typical implied volatility surface seen in the market.
Sponsorship
Not applicable
Type of Material
Working Paper
Publisher
University College Dublin. School of Business. Centre for Financial Markets
Series
Centre for Financial Markets working paper series
WP-10-04
Subjects

Variance gamma

Regime switching logn...

Long term equity retu...

Classification
G13
G23
Subject – LCSH
Options (Finance)--Mathematical models
Futures--Econometric models
Web versions
http://www.ucd.ie/bankingfinance/docs/wp/WP-10-04.pdf
Language
English
Status of Item
Not peer reviewed
This item is made available under a Creative Commons License
https://creativecommons.org/licenses/by-nc-sa/1.0/
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Owning collection
Centre for Financial Markets Working Papers

Item descriptive metadata is released under a CC-0 (public domain) license: https://creativecommons.org/public-domain/cc0/.
All other content is subject to copyright.

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