TY - JOUR
T1 - The value of informational arbitrage
AU - Chau, Huy
AU - Cosso, Andrea
AU - Fontana, Claudio
PY - 2020
Y1 - 2020
N2 - In the context of a general semimartingale model, we aim at determining how much an investor is willing to pay to learn additional information that allows achieving arbitrage. If such a value exists, we call it the value of informational arbitrage. We are interested in the case where the information yields arbitrage opportunities but not unbounded profits with bounded risk. As in Amendinger et al. (Finance Stoch. 7:29–46, 2003), we rely on an indifference valuation approach and study optimal consumption–investment problems under initial information and arbitrage. We establish some new results on models with additional information and characterise when the value of informational arbitrage is universal.
AB - In the context of a general semimartingale model, we aim at determining how much an investor is willing to pay to learn additional information that allows achieving arbitrage. If such a value exists, we call it the value of informational arbitrage. We are interested in the case where the information yields arbitrage opportunities but not unbounded profits with bounded risk. As in Amendinger et al. (Finance Stoch. 7:29–46, 2003), we rely on an indifference valuation approach and study optimal consumption–investment problems under initial information and arbitrage. We establish some new results on models with additional information and characterise when the value of informational arbitrage is universal.
UR - https://link.springer.com/article/10.1007/s00780-020-00418-3
UR - https://www.scopus.com/pages/publications/85079429069
M3 - Article
SN - 0949-2984
VL - 24
SP - 277
EP - 307
JO - Finance and Stochastics
JF - Finance and Stochastics
ER -