This paper concerns continuous-time optimal investment and consumption decision of a CRRA investor who faces proportional transaction costs and finite time horizon. In the no consumption case, it has been studied by Liu and Loewenstein (2002) and Dai and Yi (2006). Mathematically, it is a singular stochastic control problem whose value function satisfies a parabolic variational inequality with gradient constraints. The problem gives rise to two free boundaries which stand for the optimal buying and selling strategies, respectively. We present an analytical approach to analyze the behaviors of free boundaries. The regularity of the value function is studied as well. Our approach is essentially based on the connection between singular control...
We consider an illiquid financial market with different regimes modeled by a continuous-time finite-...
Key Words: continuous-time model, mean-variance, transaction costs, stochastic singular control, Lag...
© 2017 Society for Industrial and Applied Mathematics. The classical optimal investment and consumpt...
This paper concerns continuous-time optimal investment and consumption decision of a CRRA investor w...
This paper concerns optimal investment problem of a CRRA investor who faces proportional transaction...
This paper concerns optimal investment problem of a CRRA investor who faces proportional transaction...
In this paper we study the optimal portfolio selection problem for a constant relative risk averse i...
We consider a firm producing a single consumption good that makes irreversible investments to expand...
Abstract. This paper examines a Markovian model for the optimal irreversible investment problem of a...
In this paper we study the optimal portfolio selection problem for a CARA investor who faces fixed a...
In this paper, we investigate dynamic optimization problems featuring both stochastic control and op...
We study a stochastic, continuous time model on a finite horizon for a firm that produces a single g...
Abstract. We study a continuous-time, finite horizon optimal stochastic reversible invest-ment probl...
This paper examines a Markovian model for the optimal irreversible investment problem of a firm aimi...
Abstract. We study a continuous-time, finite horizon optimal stochastic reversible invest-ment probl...
We consider an illiquid financial market with different regimes modeled by a continuous-time finite-...
Key Words: continuous-time model, mean-variance, transaction costs, stochastic singular control, Lag...
© 2017 Society for Industrial and Applied Mathematics. The classical optimal investment and consumpt...
This paper concerns continuous-time optimal investment and consumption decision of a CRRA investor w...
This paper concerns optimal investment problem of a CRRA investor who faces proportional transaction...
This paper concerns optimal investment problem of a CRRA investor who faces proportional transaction...
In this paper we study the optimal portfolio selection problem for a constant relative risk averse i...
We consider a firm producing a single consumption good that makes irreversible investments to expand...
Abstract. This paper examines a Markovian model for the optimal irreversible investment problem of a...
In this paper we study the optimal portfolio selection problem for a CARA investor who faces fixed a...
In this paper, we investigate dynamic optimization problems featuring both stochastic control and op...
We study a stochastic, continuous time model on a finite horizon for a firm that produces a single g...
Abstract. We study a continuous-time, finite horizon optimal stochastic reversible invest-ment probl...
This paper examines a Markovian model for the optimal irreversible investment problem of a firm aimi...
Abstract. We study a continuous-time, finite horizon optimal stochastic reversible invest-ment probl...
We consider an illiquid financial market with different regimes modeled by a continuous-time finite-...
Key Words: continuous-time model, mean-variance, transaction costs, stochastic singular control, Lag...
© 2017 Society for Industrial and Applied Mathematics. The classical optimal investment and consumpt...