The paper analyzes risk assessment for cash flows in continuous time using the notion of convex risk measures for processes. By combining a decomposition result for optional measures, and a dual representation of a convex risk measure for bounded \cd processes, we show that this framework provides a systematic approach to the both issues of model ambiguity, and uncertainty about the time value of money. We also establish a link between risk measures for processes and BSDEs.no
Continuous-time dynamic convex and coherent risk measures are introduced. To obtain existence of suc...
Recently, Frittelli and Scandolo extend the notion of risk measures, originally introduced by Artzne...
Continuous-time dynamic convex and coherent risk measures are introduced. To obtain existence of suc...
peer reviewedWe study the risk assessment of uncertain cash flows in terms of dynamic convex risk me...
Assume that the random future evolution of values is modelled in continuous time. Then, a risk measu...
In this paper we propose a generalization of the concepts of convex and coherent risk measures to a ...
Convex risk measures for European contingent claims are studied in a non-Markovian jump-diffusion mo...
In this paper, we study the dynamic risk measures for processes induced by backward stochastic diffe...
A backward stochastic differential equation (BSDE) approach is used to evaluate convex risk measures...
Introduced by Artzner, Delbaen, Eber and Heath (1998) the axiomatic charac-terization of a static co...
We study dynamic monetary risk measures that depend on bounded discrete-time processes describing th...
Abstract Using backward stochastic difference equations (BSDEs), this paper studies dynamic convex r...
This paper introduces a set of axioms that define convex risk measures. Duality theory provides the ...
Introduced by Artzner et al. (1998) the axiomatic characterization of a static coherent risk measure...
In this short paper we provide a new representation result for dynamic capital al-locations and dyna...
Continuous-time dynamic convex and coherent risk measures are introduced. To obtain existence of suc...
Recently, Frittelli and Scandolo extend the notion of risk measures, originally introduced by Artzne...
Continuous-time dynamic convex and coherent risk measures are introduced. To obtain existence of suc...
peer reviewedWe study the risk assessment of uncertain cash flows in terms of dynamic convex risk me...
Assume that the random future evolution of values is modelled in continuous time. Then, a risk measu...
In this paper we propose a generalization of the concepts of convex and coherent risk measures to a ...
Convex risk measures for European contingent claims are studied in a non-Markovian jump-diffusion mo...
In this paper, we study the dynamic risk measures for processes induced by backward stochastic diffe...
A backward stochastic differential equation (BSDE) approach is used to evaluate convex risk measures...
Introduced by Artzner, Delbaen, Eber and Heath (1998) the axiomatic charac-terization of a static co...
We study dynamic monetary risk measures that depend on bounded discrete-time processes describing th...
Abstract Using backward stochastic difference equations (BSDEs), this paper studies dynamic convex r...
This paper introduces a set of axioms that define convex risk measures. Duality theory provides the ...
Introduced by Artzner et al. (1998) the axiomatic characterization of a static coherent risk measure...
In this short paper we provide a new representation result for dynamic capital al-locations and dyna...
Continuous-time dynamic convex and coherent risk measures are introduced. To obtain existence of suc...
Recently, Frittelli and Scandolo extend the notion of risk measures, originally introduced by Artzne...
Continuous-time dynamic convex and coherent risk measures are introduced. To obtain existence of suc...