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Efficient and accurate three-dimensional Poisson solver for surface problems
DOI:10.1063/1.2754685.png)
Abstract
En 中文
We present a method that gives highly accurate electrostatic potentials for systems where we have periodic boundary conditions in two spatial directions but free boundary conditions in the third direction. These boundary conditions are needed for all kinds of surface problems. Our method has an O(N log N) computational cost, where N is the number of grid points, with a very small prefactor. This Poisson solver is primarily intended for real space methods where the charge density and the potential are given on a uniform grid.
Keywords:
ELECTRONIC-STRUCTURE CALCULATIONS
LONG-RANGE INTERACTIONS
PLANE-WAVE
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Journal
IF:
3.1
Papers:
7.2W
Citations:
23.2W
Organization
No organization information available
Cited Papers
Real-space local polynomial basis for solid-state electronic-structure calculations: A finite-element approach
PHYSICAL REVIEW B
IF3.7

