activity
20062023
most citedSensitivity analysis of utility-based prices and risk-tolerance wealth processes

89 citations · 145 across the 17 of their papers we have counts for

collaborators

19 papers

math.PR2023★ 1 cited

Backward martingale transport maps and equilibrium with insider

Dmitry Kramkov, Mihai Sîrbu

We consider an optimal transport problem with backward martingale constraint. The objective function is given by the scalar product of a pseudo-Euclidean space . We show that th…

math.CA2022★ 1 cited

Singularities of Fitzpatrick and convex functions

Dmitry Kramkov, Mihai Sîrbu

In a pseudo-Euclidean space with scalar product , we show that the singularities of projections on -monotone sets and of the associated Fitzpatrick functions ar…

math.PR2022

Backward martingale transport and Fitzpatrick functions in pseudo-Euclidean spaces

Dmitry Kramkov, Mihai Sîrbu

We study an optimal transport problem with a backward martingale constraint in a pseudo-Euclidean space . We show that the dual problem consists in the minimization of the expec…

math.PR2020★ 1 cited

On the analyticity of the value function in optimal investment and stochastically dominant markets

Oleskii Mostovyi, Mihai Sîrbu, Thaleia Zariphopoulou

We study the analyticity of the value function in optimal investment with expected utility from terminal wealth and the relation to stochastically dominant financial models. We ide…

math.PR2018

Optimal investment and consumption with labor income in incomplete markets

Oleksii Mostovyi, Mihai Sîrbu

We consider the problem of optimal consumption from labor income and investment in a general incomplete semimartingale market. The economic agent cannot borrow against future incom…

q-fin.PM2017★ 8 cited

Sensitivity analysis of the utility maximization problem with respect to model perturbations

Oleksii Mostovyi, Mihai Sîrbu

We study the sensitivity of the expected utility maximization problem in a continuous semi-martingale market with respect to small changes in the market price of risk. Assuming tha…