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Malliavin Differentiability of the Generalized Heston Model

Published 1 Mar 2020 in math.PR | (2003.01523v1)

Abstract: It is well known that Malliavin calculus can be applied to a stochastic differential equation with Lipschitz continuous coefficients in order to clarify the existence and the smoothness of the solution. In this paper, we apply Malliavin calculus to the CEV-type Heston model whose diffusion coefficient is non-Lipschitz continuous and prove the Malliavin differentiability of the model.

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