Drift approximation by the modified Boris algorithm of charged-particle dynamics in toroidal geometry
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Publication:6562916
DOI10.1007/S00211-024-01416-9zbMATH Open1545.65482MaRDI QIDQ6562916
Publication date: 27 June 2024
Published in: Numerische Mathematik (Search for Journal in Brave)
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Cites Work
- Asymptotics of the three-dimensional Vlasov equation in the large magnetic field limit
- Accurate numerical solution of charged particle motion in a magnetic field
- An energy-conserving and asymptotic-preserving charged-particle orbit implicit time integrator for arbitrary electromagnetic fields
- Large-stepsize integrators for charged-particle dynamics over multiple time scales
- Long-term analysis of a variational integrator for charged-particle dynamics in a strong magnetic field
- A filtered Boris algorithm for charged-particle dynamics in a strong magnetic field
- On a large-stepsize integrator for charged-particle dynamics
- Error Estimates of Some Splitting Schemes for Charged-Particle Dynamics under Strong Magnetic Field
- Uniformly Accurate Methods for Three Dimensional Vlasov Equations under Strong Magnetic Field with Varying Direction
- Asymptotically Preserving Particle-in-Cell Methods for Inhomogeneous Strongly Magnetized Plasmas
- Slow manifolds of classical Pauli particle enable structure-preserving geometric algorithms for guiding center dynamics
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