Noise and error analysis and optimization in particle-based kinetic plasma simulations.
Evstati Evstatiev, J. M. Finn, B. A. Shadwick, Nicolas Hengartner
Abstract
Open-access reader
Evstati Evstatiev, J. M. Finn, B. A. Shadwick, Nicolas Hengartner
Abstract
Open-access reader
analysis is restricted to: § Periodic systems (on the interval [0,1]) § Electrostatic (Vlasov-Poisson) § Charge-neutral plasmas § Mobile electrons and immobile ions § Constant and equal weight computational particles § Spatial analysis on uniform grid (non-Fourier models) § Noise and error in the charge density and electric field Density estimation by finite number of particles § Write the density distribution function as § Integrating we have at any spatial point, i.e., continuous § In our analysis, the kernel is generally not the familiar PIC particle shape; it satisfies these conditions: § The normalization to unity assures conservation of total charge in the system.
A significance statement is not available in the OpenAlex record.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
analysis is restricted to: § Periodic systems (on the interval [0,1]) § Electrostatic (Vlasov-Poisson) § Charge-neutral plasmas § Mobile electrons and immobile ions § Constant and equal weight computational particles § Spatial analysis on uniform grid (non-Fourier models) § Noise and error in the charge density and electric field Density estimation by finite number of particles § Write the density distribution function as § Integrating we have at any spatial point, i.e., continuous § In our analysis, the kernel is generally not the familiar PIC particle shape; it satisfies these conditions: § The normalization to unity assures conservation of total charge in the system.
Key concepts: Smoothing, Mathematics, Electric field, Mathematical analysis, Noise (video), Physics, Kernel (algebra), Quantum mechanics