Abstract
We employ ring-diagram analysis to study the sub-surface thermal structure of active regions. We present results using a large number of active regions over the course of Solar Cycle 23. We present both traditional inversions of ring-diagram frequency differences, with a total sample size of 264, and a statistical study using Principal Component Analysis. We confirm earlier results on smaller samples that sound speed and adiabatic index are changed below regions of strong magnetic field. We find that sound speed is decreased in the region between approximately r=0.99 R ⊙ and r=0.995 R ⊙ (depths of 3 Mm to 7 Mm) and increased in the region between r=0.97 R ⊙ and r=0.985 R ⊙ (depths of 11 Mm to 21 Mm). The adiabatic index [Γ1] is enhanced in the same deeper layers where sound-speed enhancement is seen. A weak decrease in adiabatic index is seen in the shallower layers in many active regions. We find that the magnitudes of these perturbations depend on the strength of the surface magnetic field, but we find a great deal of scatter in this relation, implying that other factors may be relevant.
Solar Dynamics and Magnetism from the Interior to the Atmosphere
Guest Editors: R. Komm, A. Kosovichev, D. Longcope, and N. Mansour
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References
Baldner, C.S., Basu, S.: 2008, Solar cycle related changes at the base of the convection zone. Astrophys. J. 686, 1349 – 1361. doi:10.1086/591514.
Baldner, C.S., Bogart, R.S., Basu, S.: 2011a, Evidence for solar frequency dependence on sunspot type. Astrophys. J. Lett. 733, L5. doi:10.1088/2041-8205/733/1/L5.
Baldner, C.S., Bogart, R.S., Basu, S.: 2011b, The thermal structure of sunspots from ring diagram analysis. J. Phys. CS-271(1), 012006. doi:10.1088/1742-6596/271/1/012006.
Basu, S., Antia, H.M., Bogart, R.S.: 2004, Ring-diagram analysis of the structure of solar active regions. Astrophys. J. 610, 1157 – 1168. doi:10.1086/421843.
Basu, S., Antia, H.M., Tripathy, S.C.: 1999, Ring diagram analysis of near-surface flows in the Sun. Astrophys. J. 512, 458 – 470. doi:10.1086/306765.
Bogart, R.S., Basu, S., Rabello-Soares, M.C., Antia, H.M.: 2008, Probing the subsurface structures of active regions with ring-diagram analysis. Solar Phys. 251, 439 – 451. doi:10.1007/s11207-008-9213-9.
Braun, D.C., Birch, A.C., Rempel, M., Duvall, T.L.: 2012, Helioseismology of a realistic magnetoconvective sunspot simulation. Astrophys. J. 744, 77. doi:10.1088/0004-637X/744/1/77.
Gizon, L., Birch, A.C.: 2005, Local helioseismology. Living Rev. Solar Phys. 2(1). http://www.livingreviews.org/lrsp-2005-6.
Gizon, L., Schunker, H., Baldner, C.S., Basu, S., Birch, A.C., Bogart, R.S., Braun, D.C., Cameron, R., Duvall, T.L., Hanasoge, S.M., Jackiewicz, J., Roth, M., Stahn, T., Thompson, M.J., Zharkov, S.: 2009, Helioseismology of sunspots: a case study of NOAA region 9787. Space Sci. Rev. 144, 249 – 273. doi:10.1007/s11214-008-9466-5.
Hill, F.: 1988, Rings and trumpets – Three-dimensional power spectra of solar oscillations. Astrophys. J. 333, 996 – 1013. doi:10.1086/166807.
Lin, C.-H., Basu, S., Li, L.: 2009, Interpreting helioseismic structure inversion results of solar active regions. Solar Phys. 257, 37 – 60. doi:10.1007/s11207-009-9332-y.
Moradi, H., Baldner, C., Birch, A.C., Braun, D.C., Cameron, R.H., Duvall, T.L., Gizon, L., Haber, D., Hanasoge, S.M., Hindman, B.W., Jackiewicz, J., Khomenko, E., Komm, R., Rajaguru, P., Rempel, M., Roth, M., Schlichenmaier, R., Schunker, H., Spruit, H.C., Strassmeier, K.G., Thompson, M.J., Zharkov, S.: 2010, Modeling the subsurface structure of sunspots. Solar Phys. 267, 1 – 62. doi:10.1007/s11207-010-9630-4.
Patron, J., Gonzalez Hernandez, I., Chou, D.-Y., Sun, M.-T., Mu, T.-M., Loudagh, S., Bala, B., Chou, Y.-P., Lin, C.-H., Huang, I.-J., Jimenez, A., Rabello-Soares, M.C., Ai, G., Wang, G.-P., Zirin, H., Marquette, W., Nenow, J., Ehgamberdiev, S., Khalikov, S. (TON Team): 1997, Comparison of two fitting methods for ring diagram analysis of very high L solar oscillations. Astrophys. J. 485, 869. doi:10.1086/304469.
Pijpers, F.P., Thompson, M.J.: 1992, Faster formulations of the optimally localized averages method for helioseismic inversions. Astron. Astrophys. 262, L33 – L36.
Pijpers, F.P., Thompson, M.J.: 1994, The SOLA method for helioseismic inversion. Astron. Astrophys. 281, 231 – 240.
Rabello-Soares, M.C.: 2012, Solar-cycle variation of sound speed near the solar surface. Astrophys. J. 745, 184. doi:10.1088/0004-637X/745/2/184.
Rabello-Soares, M.C., Basu, S., Christensen-Dalsgaard, J.: 1999, On the choice of parameters in solar-structure inversion. Mon. Not. Roy. Astron. Soc. 309, 35 – 47. doi:10.1046/j.1365-8711.1999.02785.x.
Rajaguru, S.P., Basu, S., Antia, H.M.: 2001, Ring diagram analysis of the characteristics of solar oscillation modes in active regions. Astrophys. J. 563, 410 – 418. doi:10.1086/323780.
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Baldner, C.S., Bogart, R.S., Basu, S. (2012). The Sub-surface Structure of a Large Sample of Active Regions. In: Mansour, N.N., Kosovichev, A.G., Komm, R., Longcope, D. (eds) Solar Dynamics and Magnetism from the Interior to the Atmosphere. Springer, New York, NY. https://doi.org/10.1007/978-1-4899-8005-2_17
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