activity
20122026
most citedA maximum principle for infinite horizon delay equations

5 citations · 22 across the 33 of their papers we have counts for

collaborators
Showing 2018Show all

6 papers · 1 filter

math.OC2018

SPDEs with space interactions and application to population modelling

Nacira Agram, Astrid Hilbert, Khouloud Makhlouf +1

We consider optimal control of a new type of non-local stochastic partial differential equations (SPDEs). The SPDEs have space interactions, in the sense that the dynamics of the s…

math.OC2018

Mean-Field Stochastic Control with Elephant Memory in Finite and Infinite Time Horizon

Nacira Agram, Bernt Øksendal

Our purpose of this paper is to study stochastic control problem for systems driven by mean-field stochastic differential equations with elephant memory, in the sense that the syst…

math.OC2018

Dynamic risk measure for BSVIE with jumps and semimartingale issues

Nacira Agram

Risk measure is a fundamental concept in finance and in the insurance industry, it is used to adjust life insurance rates. In this current paper, we will study dynamic risk measure…

math.OC2018

Optimal stopping, randomized stopping and singular control with partial information flow

Nacira Agram, Sven Haadem, Bernt Oksendal +1

The purpose of this paper is two-fold: We extend the well-known relation between optimal stopping and randomized stopping of a given stochastic process to a situation where the ava…

math.OC2018★ 3 cited

Mean-Field Delayed BSDEs with Jumps

Nacira Agram

We establish sufficient conditions for the existence and uniqueness of mean-field backward stochastic differential equations with time delayed generator in the sense that at t, the…

math.OC2018★ 1 cited

Mean-field backward stochastic differential equations and applications

Nacira Agram, Yaozhong Hu, Bernt Øksendal

In this paper we study the mean-field backward stochastic differential equations (mean-field bsde) of the form dY(t) =-f(t,Y(t),Z(t),K(t, . ),E[φ(Y(t),Z(t),K(t,.))])dt+Z(t)dB(t) +\…