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The paper demonstrates convergence in solutions to Stratonovich-type equations driven by processes with zero cubic variation, implying unique solutions exist.
The paper considers equations driven by processes with zero cubic variation in probability. The integral with respect to such processes is a generalization of the symmetric integral with respect to stochastic measures. The existence and uniqueness of the solutions are obtained. It is proved that the convergence of the functions in these equations implies the convergence of the solutions.
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Radchenko et al. (2025) studied this question.
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