A PDE method for computing moments
Thomas Little and Vijay Pant
Journal of Computational Finance
Abstract:
ABSTRACT This paper presents a partial differential equation method for computing the moments of a certain class of functionals in the Black-Scholes framework. It is shown that, for this set of functionals, a change of variables can be used to reduce the dimension problem. The moments can then be found by numerically solving one-dimensional partial differential equations. The method is demonstrated by obtaining numerical solutions for the moments of the continuous arithmetic average.
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Persistent link: https://EconPapers.repec.org/RePEc:rsk:journ0:2160510
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