ABSTRACT: We consider a jump-diffusion Levy model, which is often used in financial and risk theory applications. Using discrete observations of the process, we consider a threshold estimator of the diffusion coefficient, and we show that it satisfies a large deviation principle. That gives us both the strong consistency of the estimator and an accurate measure of the estimation error. Rivista di classe 4 per il GEV Area 1 del VQR 2004-201
ABSTRACT. We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes i...
We discuss the large deviation principle of stochastic processes as random elements of l∞(T). We sho...
Let X be a Levy process with regularly varying Levy measure ν. We obtain sample-path large deviation...
In this text we survey some large deviation results for diffusion processes. The first chapters pres...
We derive a large deviation principle which describes the behaviour of a diffusion process with addi...
We derive a large deviation principle which describes the behaviour of a diffusion process with addi...
We derive a large deviation principle which describes the behaviour of a diffusion process with addi...
We study a large-deviation problem arising in mathematical finance. It concerns diffusion processes...
We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes in the smal...
Konarovskyi V. Large deviations principle for finite system of heavy diffusion particles. Theory of ...
We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes in the smal...
Abstract In this paper, we establish a large deviation principle for a mean reflected stochastic dif...
This paper is concerned with the general theme of relating the Large Deviation Principle (LDP) for t...
We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes in the smal...
Let X be a jump diffusion, then its reflection at the boundaries 0 and b > 0 forms the process V . T...
ABSTRACT. We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes i...
We discuss the large deviation principle of stochastic processes as random elements of l∞(T). We sho...
Let X be a Levy process with regularly varying Levy measure ν. We obtain sample-path large deviation...
In this text we survey some large deviation results for diffusion processes. The first chapters pres...
We derive a large deviation principle which describes the behaviour of a diffusion process with addi...
We derive a large deviation principle which describes the behaviour of a diffusion process with addi...
We derive a large deviation principle which describes the behaviour of a diffusion process with addi...
We study a large-deviation problem arising in mathematical finance. It concerns diffusion processes...
We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes in the smal...
Konarovskyi V. Large deviations principle for finite system of heavy diffusion particles. Theory of ...
We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes in the smal...
Abstract In this paper, we establish a large deviation principle for a mean reflected stochastic dif...
This paper is concerned with the general theme of relating the Large Deviation Principle (LDP) for t...
We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes in the smal...
Let X be a jump diffusion, then its reflection at the boundaries 0 and b > 0 forms the process V . T...
ABSTRACT. We prove a large-deviation principle (LDP) for the sample paths of jump Markov processes i...
We discuss the large deviation principle of stochastic processes as random elements of l∞(T). We sho...
Let X be a Levy process with regularly varying Levy measure ν. We obtain sample-path large deviation...