Constructing and Characterising Solar Structure Models for Computational Helioseismology

被引:0
|
作者
H. Schunker
R. H. Cameron
L. Gizon
H. Moradi
机构
[1] Max-Planck-Institut für Sonnensystemforschung,Institut für Astrophysik
[2] Georg-August-Universität Göttingen,undefined
来源
Solar Physics | 2011年 / 271卷
关键词
Solar models; Helioseismology; Numerical methods;
D O I
暂无
中图分类号
学科分类号
摘要
In local helioseismology, numerical simulations of wave propagation are useful to model the interaction of solar waves with perturbations to a background solar model. However, the solution to the linearised equations of motion include convective modes that can swamp the helioseismic waves that we are interested in. In this article, we construct background solar models that are stable against convection, by modifying the vertical pressure gradient of Model S (Christensen-Dalsgaard et al., 1996, Science272, 1286) relinquishing hydrostatic equilibrium. However, the stabilisation affects the eigenmodes that we wish to remain as close to Model S as possible. In a bid to recover the Model S eigenmodes, we choose to make additional corrections to the sound speed of Model S before stabilisation. No stabilised model can be perfectly solar-like, so we present three stabilised models with slightly different eigenmodes. The models are appropriate to study the f and p1 to p4 modes with spherical harmonic degrees in the range from 400 to 900. Background model CSM has a modified pressure gradient for stabilisation and has eigenfrequencies within 2% of Model S. Model CSM_A has an additional 10% increase in sound speed in the top 1 Mm resulting in eigenfrequencies within 2% of Model S and eigenfunctions that are, in comparison with CSM, closest to those of Model S. Model CSM_B has a 3% decrease in sound speed in the top 5 Mm resulting in eigenfrequencies within 1% of Model S and eigenfunctions that are only marginally adversely affected. These models are useful to study the interaction of solar waves with embedded three-dimensional heterogeneities, such as convective flows and model sunspots. We have also calculated the response of the stabilised models to excitation by random near-surface sources, using simulations of the propagation of linear waves. We find that the simulated power spectra of wave motion are in good agreement with an observed SOHO/MDI power spectrum. Overall, our convectively stabilised background models provide a good basis for quantitative numerical local helioseismology. The models are available for download from http://www.mps.mpg.de/projects/seismo/NA4/.
引用
收藏
页码:1 / 26
页数:25
相关论文
共 50 条
  • [11] Helioseismology challenges models of solar convection
    Gizon, Laurent
    Birch, Aaron C.
    PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2012, 109 (30) : 11896 - 11897
  • [12] Constructing Semi-Empirical Sunspot Models for Helioseismology
    Cameron, R. H.
    Gizon, L.
    Schunker, H.
    Pietarila, A.
    SOLAR PHYSICS, 2011, 268 (02) : 293 - 308
  • [13] Solar models based on helioseismology and the solar neutrino problem
    Takata, M
    Shibahashi, H
    ASTROPHYSICAL JOURNAL, 1998, 504 (02): : 1035 - 1050
  • [14] Solar structure after neutrinos and helioseismology
    Gough, DO
    COOL STARS, STELLAR SYSTEMS AND THE SUN, PROCEEDINGS, 2001, 223 : 83 - 98
  • [15] STANDARD SOLAR MODELS WITH CESAM CODE - NEUTRINOS AND HELIOSEISMOLOGY
    BERTHOMIEU, G
    PROVOST, J
    MOREL, P
    LEBRETON, Y
    ASTRONOMY & ASTROPHYSICS, 1993, 268 (02) : 775 - 791
  • [17] Helioseismology and solar neutrinos
    Gough, DO
    Hansen, WW
    NUCLEAR PHYSICS B-PROCEEDINGS SUPPLEMENTS, 1999, 77 : 81 - 88
  • [18] Helioseismology and solar neutrinos
    Gough, DO
    NEUTRINO PHYSICS AND ASTROP HYSICS, 1999, : 81 - 88
  • [19] Helioseismology with Solar Orbiter
    Björn Löptien
    Aaron C. Birch
    Laurent Gizon
    Jesper Schou
    Thierry Appourchaux
    Julián Blanco Rodríguez
    Paul S. Cally
    Carlos Dominguez-Tagle
    Achim Gandorfer
    Frank Hill
    Johann Hirzberger
    Philip H. Scherrer
    Sami K. Solanki
    Space Science Reviews, 2015, 196 : 251 - 283
  • [20] Helioseismology and the solar cycle
    Hill, F
    SYNOPTIC SOLAR PHYSICS, 1998, 140 : 33 - 45