Bryan Reuter - Enhancing Particle-Based Kinetic Methods Through Multifidelity Discretizations @IPAMUCLA
Bryan Reuter - Enhancing Particle-Based Kinetic Methods Through Multifidelity Discretizations  @IPAMUCLA
Uploaded March 2026 | Updated September 2026, 3 weeks ago
Recorded 23 March 2026. Bryan Reuter of Sandia National Laboratories presents "Enhancing Particle-Based Kinetic Methods Through Multifidelity Discretizations" at IPAM's Multi-Fidelity Methods for Fusion Plasma Physics Workshop.
Abstract: Particle-based kinetic methods (e.g., particle-in-cell techniques) are commonly used for the simulation of non-equilibrium plasmas due to their relatively straightforward implementation and their avoidance of direct discretization of 6-dimensional phase space. Instead they employ a statistical approach, drawing a set of representative marker particles from the particle density function then evolving them in phase space according to collisions and self-consistent electromagnetic fields. As a Monte-Carlo technique, a major drawback is sampling noise and its slow convergence rate. This means it is often unfeasible to reach needed particle counts for certain problems even on large supercomputers.
In this talk we will discuss various approaches that attempt to overcome the issue of statistical noise and computational cost in particle-based kinetic methods. Our aim is to develop multifidelity methods that can enhance existing particle codes and allow for the simulation of strongly non-equilibrium plasmas at reduced cost. Many multifidelity approaches for noise reduction either explicitly assume weakly non-equilibrium behavior or are unstable outside of that regime. To this end, we discuss progress towards developing low-noise/low-cost methods that are suitable for large deviations from equilibrium.
Learn more online at: https://www.ipam.ucla.edu/programs/workshops/workshop-i-multi-fidelity-methods-for-fusion-plasma-physics/?tab=overview
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Bryan Reuter - Enhancing Particle-Based Kinetic Methods Through Multifidelity Discretizations

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