5 citations · 11 across the 7 of their papers we have counts for
7 papers
Elements of the Stochastic Calculus for a Class of Boltzmann type processes and Application to Regularity of Densities
Jörg-Uwe Löbus
For a class of piecewise deterministic Markov processes we introduce a stochastic calculus which is a certain non-Gaussian counterpart to the classical Malliavin calculus. As an ap…
Knudsen Type Group for Time in and Related Boltzmann Type Equations
Jörg-Uwe Löbus
We consider certain Boltzmann type equations on a bounded physical and a bounded velocity space under the presence of both, reflective as well as diffusive boundary conditions. We…
Mosco Type Convergence and Weak Convergence for a Fleming-Viot type Particle System
Jörg-Uwe Löbus
We are concerned with Mosco type convergence for a non-symmetric -particle Fleming-Viot system in a bounded -dimensional domain with smooth boundary.…
Quasi-Invariance under Flows Generated by Non-Linear PDEs
Jörg-Uwe Löbus
The paper is concerned with the change of probability measures along non-random probability measure valued trajectories , . Typically solutions to non-linear…
Absolute Continuity under Time Shift of Trajectories and Related Stochastic Calculus
Jörg-Uwe Löbus
The paper is concerned with a class of two-sided stochastic processes of the form . Here is a two-sided Brownian motion with random initial data at time zero and $A\equi…
Mosco Type Convergence of Bilinear Forms and Weak Convergence of -Particle Systems
Jörg-Uwe Löbus
It is well known that Mosco (type) convergence is a tool in order to verify weak convergence of finite dimensional distributions of sequences of stochastic processes. In the presen…
Weak Convergence of -Particle Systems Using Bilinear Forms
Jörg-Uwe Löbus
The paper is concerned with the weak convergence of -particle processes to deterministic stationary paths as . A Mosco type convergence of a class of bilinear forms…