Risk-averse asymptotics for reservation prices
Laurence Carassus (PMA), Miklos Rasonyi (MTA-SZTAKI)

TL;DR
This paper investigates how, as an investor's risk aversion increases indefinitely, their utility-based reservation prices for financial claims approach the super replication price, under broad conditions.
Contribution
It establishes general conditions under which utility indifference prices converge to the super replication price as risk aversion tends to infinity.
Findings
Utility indifference prices converge to super replication price with increasing risk aversion.
Provides a general framework applicable to various market models.
Bridges the gap between utility-based pricing and super replication in high risk aversion limit.
Abstract
An investor's risk aversion is assumed to tend to infinity. In a fairly general setting, we present conditions ensuring that the respective utility indifference prices of a given contingent claim converge to its super replication price.
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