International audienceWe introduce and solve a new type of quadratic backward stochastic differential equation systems defined in an infinite time horizon, called \emph{ergodic BSDE systems}. Such systems arise naturally as candidate solutions to characterize forward performance processes and their associated optimal trading strategies in a regime switching market. In addition, we develop a connection between the solution of the ergodic BSDE system and the long-term growth rate of classical utility maximization problems, and use the ergodic BSDE system to study the large time behavior of PDE systems with quadratic growth Hamiltonians
In this thesis, we consider a class of stochastic dynamics running backwards, so called backward sto...
It is well known that backward stochastic dierential equations (BSDEs) stem from the study on the Po...
We establish the existence (and in an appropriate sense uniqueness) of Markovian solutions for ergod...
The core of this thesis focuses on a number of different aspects of ergodic stochastic control in c...
International audienceIn this paper, we study ergodic backward stochastic differential equations (EB...
In this paper we introduce a new kind of backward stochastic differential equations, called ergodic ...
In this paper we consider a class of BSDEs with drivers of quadratic growth, on a stochastic basis ...
In this talk, we will establish existence and uniqueness for a wide class of Markovian systems of ba...
In this paper, we study a two-player zero-sum stochastic differential game with regime switching in ...
In this paper we study ergodic backward stochastic differential equations (EBSDEs) drop-ping the str...
We study a new class of ergodic backward stochastic differential equations (EBSDEs for short) which ...
International audienceIn this paper we introduce a new kind of Backward Stochastic Differential Equa...
AbstractWe study a new class of ergodic backward stochastic differential equations (EBSDEs for short...
This thesis is made of three independent parts. Firstly, we study a new class of ergodic backward st...
We consider the representation of forward entropic risk measures using the theory of ergodic backwa...
In this thesis, we consider a class of stochastic dynamics running backwards, so called backward sto...
It is well known that backward stochastic dierential equations (BSDEs) stem from the study on the Po...
We establish the existence (and in an appropriate sense uniqueness) of Markovian solutions for ergod...
The core of this thesis focuses on a number of different aspects of ergodic stochastic control in c...
International audienceIn this paper, we study ergodic backward stochastic differential equations (EB...
In this paper we introduce a new kind of backward stochastic differential equations, called ergodic ...
In this paper we consider a class of BSDEs with drivers of quadratic growth, on a stochastic basis ...
In this talk, we will establish existence and uniqueness for a wide class of Markovian systems of ba...
In this paper, we study a two-player zero-sum stochastic differential game with regime switching in ...
In this paper we study ergodic backward stochastic differential equations (EBSDEs) drop-ping the str...
We study a new class of ergodic backward stochastic differential equations (EBSDEs for short) which ...
International audienceIn this paper we introduce a new kind of Backward Stochastic Differential Equa...
AbstractWe study a new class of ergodic backward stochastic differential equations (EBSDEs for short...
This thesis is made of three independent parts. Firstly, we study a new class of ergodic backward st...
We consider the representation of forward entropic risk measures using the theory of ergodic backwa...
In this thesis, we consider a class of stochastic dynamics running backwards, so called backward sto...
It is well known that backward stochastic dierential equations (BSDEs) stem from the study on the Po...
We establish the existence (and in an appropriate sense uniqueness) of Markovian solutions for ergod...