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Multiple Boris solvers for particle-in-cell (PIC) simulation

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<div> <div> <div> <p> Particle-in-cell (PIC) simulation has long been used in theoretical plasma physics. In PIC simulation, the Boris solver is the de-facto standard for solving particle motion, and it has been used over a half century. Meanwhile, there is a continuous demand for better particle solvers. In this contribution, we introduce a family of Boris-type schemes for integrating the motion of charged particles. We call the new solvers the multiple Boris solvers. The new solvers essentially repeat the standard two-step procedure multiple times in the Lorentz-force part, and we derive a single-step form for arbitrary subcycle number <em>n</em>. The new solvers give <em>n<sup>2</sup></em> times smaller errors, allow larger timesteps, but they are computationally affordable for moderate <em>n</em>. The multiple Boris solvers also reduce a numerical error in long-term plasma motion in a relativistic magnetized flow.</p> </div> </div> </div><p>Reference:</p><ul><li>S. Zenitani & T. N. Kato, <em>Multiple Boris integrators for particle-in-cell simulation</em>, Comput. Phys. Commun. <strong>247</strong>, 106954, doi:10.1016/j.cpc.2019.106954 (2020)</li> </ul>
Title: Multiple Boris solvers for particle-in-cell (PIC) simulation
Description:
<div> <div> <div> <p> Particle-in-cell (PIC) simulation has long been used in theoretical plasma physics.
In PIC simulation, the Boris solver is the de-facto standard for solving particle motion, and it has been used over a half century.
Meanwhile, there is a continuous demand for better particle solvers.
In this contribution, we introduce a family of Boris-type schemes for integrating the motion of charged particles.
We call the new solvers the multiple Boris solvers.
The new solvers essentially repeat the standard two-step procedure multiple times in the Lorentz-force part, and we derive a single-step form for arbitrary subcycle number <em>n</em>.
The new solvers give <em>n<sup>2</sup></em> times smaller errors, allow larger timesteps, but they are computationally affordable for moderate <em>n</em>.
The multiple Boris solvers also reduce a numerical error in long-term plasma motion in a relativistic magnetized flow.
</p> </div> </div> </div><p>Reference:</p><ul><li>S.
Zenitani & T.
N.
Kato, <em>Multiple Boris integrators for particle-in-cell simulation</em>, Comput.
Phys.
Commun.
<strong>247</strong>, 106954, doi:10.
1016/j.
cpc.
2019.
106954 (2020)</li> </ul>.

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