activity
20152023
most citedDiscrete-time risk-aware optimal switching with non-adapted costs

4 citations · 10 across the 11 of their papers we have counts for

collaborators

13 papers

math.OC2023

Optimal Stopping of BSDEs with Constrained Jumps and Related Zero-Sum Games

Magnus Perninge

In this paper, we introduce a non-linear Snell envelope which at each time represents the maximal value that can be achieved by stopping a BSDE with constrained jumps. We establish…

math.PR2022

Probabilistic Representation of Viscosity Solutions to Quasi-Variational Inequalities with Non-Local Drivers

Magnus Perninge

We consider quasi-variational inequalities (QVIs) with general non-local drivers and related systems of reflected backward stochastic differential equations (BSDEs) in a Brownian f…

math.OC2022

Non-Markovian Impulse Control Under Nonlinear Expectation

Magnus Perninge

We consider a general type of non-Markovian impulse control problems under adverse non-linear expectation or, more specifically, the zero-sum game problem where the adversary playe…

math.OC2021

Zero-sum Stochastic Differential Games of Impulse Versus Continuous Control by FBSDEs

Magnus Perninge

We consider a stochastic differential game in the context of forward-backward stochastic differential equations, where one player implements an impulse control while the opponent c…

math.OC2021★ 1 cited

Finite Horizon Robust Impulse Control in a Non-Markovian Framework and Related Systems of Reflected BSDEs

Magnus Perninge

We consider a robust impulse control problem in finite horizon where the underlying uncertainty stems from an impulsively and continuously controlled functional stochastic differen…

math.PR2021

A Note on Reflected BSDEs in Infinite Horizon with Stochastic Lipschitz Coefficients

Magnus Perninge

We consider an infinite horizon, obliquely reflected backward stochastic differential equation (RBSDE). The main contribution of the present work is that we generalize previous res…

math.OC2020★ 1 cited

Finite Horizon Impulse control of Stochastic Functional Differential Equations

Johan Jönsson, Magnus Perninge

In this work we show that one can solve a finite horizon non-Markovian impulse control problem with control dependant dynamics. This dynamic satisfies certain functional Lipschitz…

math.OC2020★ 1 cited

Infinite Horizon Impulse Control of Stochastic Functional Differential Equations

Magnus Perninge

We consider impulse control of stochastic functional differential equations (SFDEs) driven by Lévy processes under an additional -Lipschitz condition on the coefficients. Our…

math.OC2019★ 4 cited

Discrete-time risk-aware optimal switching with non-adapted costs

Randall Martyr, John Moriarty, Magnus Perninge

We solve non-Markovian optimal switching problems in discrete time on an infinite horizon, when the decision maker is risk aware and the filtration is general, and establish existe…

math.OC2019

A Finite Horizon Optimal Switching Problem with Memory and Application to Controlled SDDEs

Magnus Perninge

We consider an optimal switching problem where the terminal reward depends on the entire control trajectory. We show existence of an optimal control by applying a probabilistic tec…

math.OC2018

On the Finite Horizon Optimal Switching Problem with Random Lag

Magnus Perninge

We consider an optimal switching problem with random lag and possibility of component failure. The random lag is modeled by letting the operation mode follow a regime switching Mar…

math.OC2016

A Limited-Feedback Approximation Scheme for Optimal Switching Problems with Execution Delays

Magnus Perninge

We consider a type of optimal switching problems with non-uniform execution delays and ramping. Such problems frequently occur in the operation of economical and engineering system…

math.OC2015★ 3 cited

A Control-variable Regression Monte Carlo Technique for Short-term Electricity Generation Planning

Magnus Perninge

In the day-to-day operation of a power system, the system operator repeatedly solves short-term generation planning problems. When formulating these problems the operators have to…