Self-adaptive Event-Driven Simulations of Multi-Scale Plasma Systems
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2006
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Citation of Original Publication
Omelchenko, Y., et al. “Self-Adaptive Event-Driven Simulations of Multi-Scale Plasma Systems.” ASP Conference Series 359 (2006): 171– 177. https://aspbooks.org/custom/publications/paper/359-0171.html.
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This work was written as part of one of the author's official duties as an Employee of the United States Government and is therefore a work of the United States Government. In accordance with 17 U.S.C. 105, no copyright protection is available for such works under U.S. Law.
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Abstract
Multi-scale systems pose a formidable computational challenge.
Explicit time stepping suffers from the global CFL restriction. Efficient application of adaptive mesh refinement (AMR) to systems with irregular dynamics
(e.g. turbulence, reactive systems, particle acceleration etc.) may be problematic. To address these issues, we developed an alternative approach (Karimabadi
et al. 2005; Omelchenko & Karimabadi 2006a,b) to time-stepped integration of
physics-based systems: Discrete-Event Simulation (DES). We combine finite difference and particle-in-cell techniques with this new methodology by assuming two caveats: (1) a local time increment, ∆f for a discrete quantity f can be
expressed in terms of a physically meaningful increment, ∆f; (2) f is considered
to be modified only when its change exceeds ∆f. Event-driven asynchronous
time advance makes use of local causality rules. This technique enables flux conserving integration of the solution, removes the curse of global CFL condition, and eliminates unnecessary computation in inactive regions. It can be
naturally combined with various mesh refinement techniques. DES results in
robust and fast simulation codes, which can be efficiently parallelized when implemented via a Preemptive Event Processing (PEP) technique (Omelchenko &
Karimabadi 2006c). We discuss this novel technology in the context of diffusion reaction and computational fluid dynamics (CFD) applications, as well as general
model-model (flux) coupling.