Optimal portfolios for different anticipating integrals under insider information

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Abstract

We consider the non-adapted version of a simple problem of portfolio optimization in a financial market that results from the presence of insider information. We analyze it via anticipating stochastic calculus and compare the results obtained by means of the Russo-Vallois forward, the Ayed-Kuo, and the Hitsuda-Skorokhod integrals. We compute the optimal portfolio for each of these cases with the aim of establishing a comparison between these integrals in order to clarify their potential use in this type of problem. Our results give a partial indication that, while the forward integral yields a portfolio that is financially meaningful, the Ayed-Kuo and the Hitsuda-Skorokhod integrals do not provide an appropriate investment strategy for this problem.

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Escudero, C., & Ranilla-Cortina, S. (2021). Optimal portfolios for different anticipating integrals under insider information. Mathematics, 9(1), 1–19. https://doi.org/10.3390/math9010075

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