Solution of self-consistent equations for the N3LO nuclear energy density functional in spherical symmetry. The program HOSPHE (v1.00)

B. G. Carlsson; J. Dobaczewski; J. Toivanen; P. Vesely

doi:10.1016/j.cpc.2010.05.022

Solution of self-consistent equations for the N3LO nuclear energy density functional in spherical symmetry. The program HOSPHE (v1.00)

Nuclear Theory 2010-07-21 v1

Authors: B. G. Carlsson , J. Dobaczewski , J. Toivanen , P. Vesely

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Abstract

We present solution of self-consistent equations for the N3LO nuclear energy density functional. We derive general expressions for the mean fields expressed as differential operators depending on densities and for the densities expressed in terms of derivatives of wave functions. These expressions are then specified to the case of spherical symmetry. We also present the computer program HOSPHE (v1.00), which solves the self-consistent equations by using the expansion of single-particle wave functions on the spherical harmonic oscillator basis.

Keywords

nuclear energy density functional N3LO self-consistent equations spherical symmetry harmonic oscillator basis HOSPHE

Cite

@article{arxiv.0912.3230,
  title  = {Solution of self-consistent equations for the N3LO nuclear energy density functional in spherical symmetry. The program HOSPHE (v1.00)},
  author = {B. G. Carlsson and J. Dobaczewski and J. Toivanen and P. Vesely},
  journal= {arXiv preprint arXiv:0912.3230},
  year   = {2010}
}

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47 LaTeX pages, 2 figures, submitted to Computer Physics Communications

Solution of self-consistent equations for the N3LO nuclear energy density functional in spherical symmetry. The program HOSPHE (v1.00)

Abstract

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