inferred rotation rate

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Inferred rotation rate

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Inferred rotation rate. Fits to tachocline. Kosovichev fit. Kosovichev (1996; ApJ 469, L61). Kosovichev fit. Rotational inversion. Tests on artificial data. Charbonneau et al. (1999; ApJ 527, 445). Analysis of LOWL data. Charbonneau et al. (1999; ApJ 527, 445). Analysis of GONG and MDI. - PowerPoint PPT Presentation

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Page 1: Inferred rotation rate

Inferred rotation rate

Page 2: Inferred rotation rate

Fits to tachocline

Page 3: Inferred rotation rate

Kosovichev fit

Kosovichev (1996; ApJ 469, L61)

Page 4: Inferred rotation rate

Kosovichev fit

Page 5: Inferred rotation rate

Rotational inversion

Page 6: Inferred rotation rate

Tests on artificial data

Charbonneau et al. (1999; ApJ 527, 445)

Page 7: Inferred rotation rate

Analysis of LOWL data

Charbonneau et al. (1999; ApJ 527, 445)

Page 8: Inferred rotation rate

Analysis of GONG and MDI

Basu & Antia (2003; ApJ 585, 553

Page 9: Inferred rotation rate

The base of the convection zone Model S

Model 31

Model 31:

Subadiabatic overshoot

(Rempel 2004; ApJ 607, 1046)

Page 10: Inferred rotation rate

Oscillatory signal from base of convection zone

Monteiro et al. (1994; A&A 283, 247)

Page 11: Inferred rotation rate

Analysis of oscillatory signal

Page 12: Inferred rotation rate

Zonal flowsRotation rate - average value at solar minimum

Vorontsov et al. (2002; Science 296, 101)

Page 13: Inferred rotation rate

Tachocline oscillations

See Howe et al. (2000; Science 287, 2456)

● GONG-RLS

▲MDI-RLS

∆ MDI-OLA

Basu & Antia (2001; ApJ 324, 498)

Page 14: Inferred rotation rate

Jets in the tachocline?

Dipakti, Gilman, C-D, Thompson

Page 15: Inferred rotation rate

Jets in the tachocline?

Page 16: Inferred rotation rate

Observations of tachocline jets

(for inclusion in Monday morning discussion on observations lead by Christensen-Dalsgaard)

Page 17: Inferred rotation rate

JETS IN THE SOLAR TACHOCLINE AS DIAGNOSTICS OF GLOBAL MHD

PROCESSES THERE

J. Christensen-Dalsgaard, Univ. of Aarhus, Denmark

T. Corbard, Obs. de la Cote d’Azur, France

M. Dikpati, HAO/NCAR, USA

P. A. Gilman, HAO/NCAR, USA

M. J. Thompson, Univ. of Sheffield, UK

Page 18: Inferred rotation rate

Inversion of rotational splittings from GONG Inversion of rotational splittings from GONG observations observations

Goal: determine rotation rate as function of latitude and distance from center

Use individual 108-day data (three GONG months) and one year averages

Inversion Techniques:

OLA: Optimal combination of data to find localized averages of rotation rate, controlling also solution error

RLS: Least-squares fit to data, regularized by minimizing also second derivative of solution

Page 19: Inferred rotation rate

Results from helioseismology Results from helioseismology

First 8 panels show differences between individual three-GONG-months sets and the reference 1996 average,

for 2002 (the year of the highest signal). Last panel

repeats the difference for the yearly average for 2002.

Page 20: Inferred rotation rate

Results from helioseismologyhelioseismology (continued)

First 2 panels are average solution and error for 1996,

used as reference. Remaining panels show difference between

yearly averages and 1996.

Page 21: Inferred rotation rate

Results from helioseismology (continued)

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