most citedOn partially observed jump diffusions I. The filtering equations

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

math.PR2022

On partially observed jump diffusions III. Regularity of the filtering density

Fabian Germ, István Gyöngy

The filtering equations associated to a partially observed jump diffusion model , driven by Wiener processes and Poisson martingale measu…

math.PR2022★ 1 cited

On partially observed jump diffusions I. The filtering equations

Fabian Germ, István Gyöngy

This paper is the first part of a series of papers on filtering for partially observed jump diffusions satisfying a stochastic differential equation driven by Wiener processes and…

math.PR2022

On partially observed jump diffusions II. The filtering density

Alexander Davie, Fabian Germ, István Gyöngy

A partially observed jump diffusion given by a stochastic differential equation driven by Wiener processes and Poisson martingale measures is considered w…

stat.ML2022

Learning the conditional law: signatures and conditional GANs in filtering and prediction of diffusion processes

Fabian Germ, Marc Sabate-Vidales

We consider the filtering and prediction problem for a diffusion process. The signal and observation are modeled by stochastic differential equations (SDEs) driven by correlated Wi…

math.OC2022

Extended Kalman filter based observer design for semilinear infinite-dimensional systems

Sepideh Afshar, Fabian Germ, Kirsten A. Morris

In many physical applications, the system's state varies with spatial variables as well as time. The state of such systems is modelled by partial differential equations and evolves…