The question addressed in this paper is the performance of the optimal strategy, and the impact of partial information. The setting we consider is that of a stochastic asset price model where the trend follows an unobservable Ornstein–Uhlenbeck process. We focus on the optimal strategy with a logarithmic utility function under full or partial information. For both cases, we provide the asymptotic expectation and variance of the logarithmic return as functions of the signal-to-noise ratio and of the trend mean reversion speed. Finally, we compare the asymptotic Sharpe ratios of these strategies in order to quantify the loss of performance due to partial information
L’objectif principal de cette thèse est d’apporter de nouveaux résultats théoriques concernant la pe...
In this paper we introduce a jump-diffusion model of shot-noise type for stock prices, taking into a...
In this paper we introduce a jump-diffusion model of shot-noise type for stock prices, taking into a...
The question addressed in this paper is the performance of the optimal strategy, and the impact of p...
The aim of this thesis is to study the robustness of the optimal trading strategy. The setting we co...
We consider the exponential utility maximization problem under partial information. The underlying a...
AbstractWe shall address here the optimization problem of an investor who wants to maximize the expe...
We consider the problem of maximizing terminal utility in a model where asset prices are driven by W...
We consider the problem of maximizing terminal utility in a model where asset prices are driven by W...
In this paper, we consider a financial market with assets exposed to some risks inducing jumps in th...
We present an optimal portfolio problem with logarithmic utility in the following 3 cases: \begin{it...
This paper investigates optimal portfolio strategies in a market with partial information on the dri...
We consider the problem of expected power utility maximization from terminal wealth in diffusion mar...
This paper studies a continuous-time market under a stochastic environment where an agent, having sp...
We consider the optimal portfolio problem where the interest rate is stochastic and the agent has in...
L’objectif principal de cette thèse est d’apporter de nouveaux résultats théoriques concernant la pe...
In this paper we introduce a jump-diffusion model of shot-noise type for stock prices, taking into a...
In this paper we introduce a jump-diffusion model of shot-noise type for stock prices, taking into a...
The question addressed in this paper is the performance of the optimal strategy, and the impact of p...
The aim of this thesis is to study the robustness of the optimal trading strategy. The setting we co...
We consider the exponential utility maximization problem under partial information. The underlying a...
AbstractWe shall address here the optimization problem of an investor who wants to maximize the expe...
We consider the problem of maximizing terminal utility in a model where asset prices are driven by W...
We consider the problem of maximizing terminal utility in a model where asset prices are driven by W...
In this paper, we consider a financial market with assets exposed to some risks inducing jumps in th...
We present an optimal portfolio problem with logarithmic utility in the following 3 cases: \begin{it...
This paper investigates optimal portfolio strategies in a market with partial information on the dri...
We consider the problem of expected power utility maximization from terminal wealth in diffusion mar...
This paper studies a continuous-time market under a stochastic environment where an agent, having sp...
We consider the optimal portfolio problem where the interest rate is stochastic and the agent has in...
L’objectif principal de cette thèse est d’apporter de nouveaux résultats théoriques concernant la pe...
In this paper we introduce a jump-diffusion model of shot-noise type for stock prices, taking into a...
In this paper we introduce a jump-diffusion model of shot-noise type for stock prices, taking into a...