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Recursive estimation for stochastic damping hamiltonian systems

机译:随机阻尼哈密顿系统的递归估计

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In this paper, we complete our previous works on the nonparametric estimation of the characteristics (invariant density, drift term, variance term) of some ergodic hamiltonian systems, under partial observations. More precisely, we introduce recursive estimators using the full strength of the ergodic behaviour of the underlying process. We compare the theoretical properties of these estimators with the ones of the estimators we previously introduced in Cattiaux, Leon and Prieur [Estimation for Stochastic Damping Hamiltonian Systems under Partial Observation. I. Invariant Density', Stochastic Processes and their Application, 124(3):1236-1260; Estimation for Stochastic Damping Hamiltonian Systems under Partial Observation. II. Drift term', ALEA Latin American Journal of Probability and Mathematical Statistics, 11, 359-384; Estimation for Stochastic Damping Hamiltonian Systems under Partial Observation. III. Diffusion term,' http://hal.archives-ouvertes.fr/hal-01044611].
机译:在本文中,我们在部分观测下完成了先前关于某些遍历哈密顿系统特征(不变密度,漂移项,方差项)的非参数估计的工作。更确切地说,我们利用基础过程遍历行为的全部强度来介绍递归估计。我们将这些估计量的理论特性与我们先前在Cattiaux,Leon和Prieur中引入的估计量(部分观测下的随机阻尼哈密顿系统的估计)进行比较。 I.不变密度,随机过程及其应用,124(3):1236-1260;部分观测下随机阻尼哈密顿系统的估计。二。漂移项”,ALEA拉丁美洲概率与数学统计杂志,第11卷,第359-384页;部分观测下随机阻尼哈密顿系统的估计。三,扩散术语”,http://hal.archives-ouvertes.fr/hal-01044611]。

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