The Fluid-Kinetic Particle-in-Cell method for plasma simulations. Markidis, S., Henri, P., Lapenta, G., Rönnmark, K., Hamrin, M., Meliani, Z., & Laure, E. Journal of Computational Physics, 271:415-429, 2014.
Paper abstract bibtex A method that solves concurrently the multi-fluid and Maxwell's equations has been developed for plasma simulations. By calculating the stress tensor in the multi-fluid momentum equation by means of computational particles moving in a self-consistent electromagnetic field, the kinetic effects are retained while solving the multi-fluid equations. The Maxwell's and multi-fluid equations are discretized implicitly in time enabling kinetic simulations over time scales typical of the fluid simulations. The Fluid-Kinetic Particle-in-Cell method has been implemented in a three-dimensional electromagnetic code, and tested against the two-stream instability, the Weibel instability, the ion cyclotron resonance and magnetic reconnection problems. The method is a promising approach for coupling fluid and kinetic methods in a unified framework. © 2014 Elsevier Inc.
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abstract = {A method that solves concurrently the multi-fluid and Maxwell's equations has been developed for plasma simulations. By calculating the stress tensor in the multi-fluid momentum equation by means of computational particles moving in a self-consistent electromagnetic field, the kinetic effects are retained while solving the multi-fluid equations. The Maxwell's and multi-fluid equations are discretized implicitly in time enabling kinetic simulations over time scales typical of the fluid simulations. The Fluid-Kinetic Particle-in-Cell method has been implemented in a three-dimensional electromagnetic code, and tested against the two-stream instability, the Weibel instability, the ion cyclotron resonance and magnetic reconnection problems. The method is a promising approach for coupling fluid and kinetic methods in a unified framework. © 2014 Elsevier Inc.},
bibtype = {article},
author = {Markidis, Stefano and Henri, Pierre and Lapenta, Giovanni and Rönnmark, Kjell and Hamrin, Maria and Meliani, Zakaria and Laure, Erwin},
journal = {Journal of Computational Physics}
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