Helioseismology Jørgen Christensen-Dalsgaard

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Presentation transcript:

Helioseismology Jørgen Christensen-Dalsgaard Institut for Fysik og Astronomi, Aarhus Universitet Dansk AsteroSeismologisk Center

The Sun

Five-min oscillations: A local phenomenon in the solar atmosphere? Musman & Rust (1970; Solar Phys. 13, 261)

Oscillation modes of the Sun Ando & Osaki (1975): Models: Ulrich (1970): Wolff (1972): Deubner (1975; Astron. Astrophys. 44, 371)

The start of global helioseismology Grec et al. (1980; Nature 288, 541)

Crucial advantages Access to modes of degree up to 1000+ Observations over very extended period (more than 10 years nearly continuously) Well-determined global parameters

Frequencies of solar model Observed solar modes n = w / 2 p

Asymptotics of frequencies Acoustic-wave dispersion relation Hence

Rays

Inversion with rays

Observing a Doppler image

Data on solar oscillations Observations: MDI on SOHO VIRGO on SOHO (whole-disk):

Observed frequencies m-averaged frequencies from MDI instrument on SOHO 1000 s error bars

Frequency dependence on solar structure Frequencies depend on dynamical quantities: However, from hydrostatic equilibrium and Poisson’s equation p and g can be determined from r Hence adiabatic oscillations are fully characterized by or, equivalently

Frequency differences, Sun - model

The solar internal sound speed Sun - model No settling No settling Including settling

The solar internal sound speed Sun - model Basu et al. (1997; MNRAS 292, 243)

Changes in composition The evolution of stars is controlled by the changes in their interior composition: Nuclear reactions Convective mixing Molecular diffusion and settling Circulation and other mixing processes outside convection zones Nuclear burning Settling

Relativistic electrons in the Sun Including relativistic effects No relativistic effects Elliot & Kosovichev (1998; ApJ 500, L199)

Neon discovery solves mystery of sun's interior NASA's Chandra X-ray Observatory survey of nearby sun-like stars suggests there is nearly three times more neon in the sun and local universe than previously believed. If true, this would solve a critical problem with understanding how the sun works.        FULL STORY                                                                                                                  (Spaceflight Now – 14 Aug 2005)

Revision of solar surface abundances Pijpers, Houdek et al. Model S Z = 0.015 Asplund et al. (2004; A&A 417, 751. 2005; astro-ph/0410214 v2): Improvements: Non-LTE analysis 3D atmosphere models Consistent abundance determinations for a variety of indicators

How do we correct the models? Basu & Antia (2004; ApJ 606 L85): an opacity increase to compensate for lower Z is required Seaton & Badnell (2004; MNRAS 354, 457): recent Opacity Project results do indicate some increase over the OPAL values, but hardly enough Antia & Basu (2005; ApJ 620, L129): could the neon abundance be wrong?

The neon story Ne x 2.5 Bahcall et al. (2005; ApJ, in the press [astro-ph/0502563]) Drake & Testa (2005; Nature 436, 525): X-ray observations of nearby stars indicate such a neon increase

Spherical harmonics

Rotational splitting

Simple rotational splitting

Kernels for rotational splitting

Kernels for rotational splitting (5,2) (20,8) (20,17) (20,20)

Inferred solar internal rotation Base of convection zone Tachocline Near solid-body rotation of interior Schou et al. (1998; ApJ 505, 390)

Rotation of the solar interior BiSON and LOWL data; Chaplin et al. (1999; MNRAS 308, 405)

Tachocline oscillations ● GONG-RLS ▲MDI-RLS ∆ MDI-OLA See Howe et al. (2000; Science 287, 2456)

Zonal flows Rotation rate - average value at solar minimum Vorontsov et al. (2002; Science 296, 101)

Radial development of zonal flows Howe et al., (ApJ, in the press)

Observed and modelled dynamics 6 1/2 year MDI inversion, enforcing 11-yr periodicity Vorontsov et al. (2002; Science 296, 101) Non-linear mean-field solar dynamo models Covas, Tavakol and Moss (2001; Astron. Astrophys 371, 718)