Why not just have a gamma process. it will solve both the issues.
> Thanks Dima and Dominik,
>
> (1) If you don't mind a comment by a newbie: I think the documentation for
> StochasticProcess and StochasticProcess1D is misleading. The Detailed
> Description does not mention the possibility of including jump processes in
> derived classes.
>
> (2) Is there any point in implementing a PoissonProcess class?
>
> (3) The reason for my original question was that I was looking for the Variance
> Gamma process. Is there some plan to implement this?
>
> James
>
>
> ----- Original Message ----
> From: Dominik Holenstein<
[hidden email]>
> To: james hirschorn<
[hidden email]>
> Sent: Mon, July 19, 2010 2:22:38 AM
> Subject: Re: [Quantlib-users] Poisson process
>
> Poisson distribution is here:
> Quantlib\QuantLib-1.0.1\ql\math\distributions\poissondistribution.hpp
>
> Used here:
> Quantlib\QuantLib-1.0.1\ql\pricingengines\vanilla\batesengine.hpp/batesengine.cpp
>
> Quantlib\QuantLib-1.0.1\ql\processes\batesprocess.hpp/batesprocess.cpp
> Quantlib\QuantLib-1.0.1\ql\math\randomnumbers\rngtraits.hpp
>
> Dominik
>
>
>
>
> On Mon, Jul 19, 2010 at 2:43 AM, james hirschorn<
[hidden email]> wrote:
>> Looking at the documentation, it appears that QuantLib only implements
>> stochastic processes based on Brownian motion, i.e. Ito processes.
>>
>> Is this correct? There is no Poisson process for example?
>>
>> Thanks,
>> J
>>
>>
>>
>>
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