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Is solar activity a surface phenomenon?

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Presentation on theme: "Is solar activity a surface phenomenon?"— Presentation transcript:

1 Is solar activity a surface phenomenon?
Axel Brandenburg (Nordita/Stockholm) Stockholm, 10 April2013 Käpylä+12 Kemel+12 Ilonidis+11 Warnecke+11 Brandenburg+11

2 How deep are sunspots rooted?
Hindman et al. (2009, ApJ) may not be so deeply rooted dynamo may be distributed near-surface shear important Kosovichev et al. (2000)

3 Sunspot proper motion: rooted at r/R=0.95?
Benevolenskaya, Hoeksema, Kosovichev, Scherrer (1999) Pulkkinen & Tuominen (1998)

4 The 4 solar dynamo scenarios
Distributed dynamo (Roberts & Stix 1972) Positive alpha, negative shear Overshoot dynamo (e.g. DeLuca & Gilman 1986) Negative alpha, positive shear Interface dynamo (Parker 1993) Negative alpha in CZ, positive radial shear beneath Low magnetic diffusivity beneath CZ Flux transport dynamo (Dikpati & Charbonneau 1999) Positive alpha, positive shear Migration from meridional circulation

5 Steps toward the overshoot dynamo scenario
Since 1980: dynamo at bottom of CZ Flux tubes buoyancy neutralized Slow motions, long time scales Since 1984: diff rot spoke-like dW/dr strongest at bottom of CZ Since 1991: field must be 100 kG To get the tilt angle right Spiegel & Weiss (1980) Golub, Rosner, Vaiana, & Weiss (1981)

6 Is magnetic buoyancy a problem?
Stratified dynamo simulation in 1990 Expected strong buoyancy losses, but no: downward pumping Tobias et al. (2001)

7 Arguments against and in favor?
Tachocline dynamos Distributed/near-surface dynamo in favor Flux storage Distortions weak Problems solved with meridional circulation Size of active regions Neg surface shear: equatorward migr. Max radial shear in low latitudes Youngest sunspots: 473 nHz Correct phase relation Strong pumping (Thomas et al.) against 100 kG hard to explain Tube integrity Single circulation cell Turbulent Prandtl number Max shear at poles* Phase relation* 1.3 yr instead of 11 yr at bot Rapid buoyant loss* Strong distortions* (Hale’s polarity) Long term stability of active regions* No anisotropy of supergranulation Brandenburg (2005, ApJ 625, 539)

8 Simulations of the solar dynamo?
Tremendous stratification Not only density, also scale height change Near-surface shear layer (NSSL) not resolved Contours of W cylindrical, not spoke-like (i) Rm dependence (catastrophic quenching) Field is bi-helical: to confirm for solar wind (ii) Location: bottom of CZ or distributed Shaped by NSSL (Brandenburg 2005, ApJ 625, 539) Formation of active regions near surface

9 Ghizaru, Charbonneau, Racine, …
Cycle now common! Activity from bottom of CZ but at high latitudes

10 Brun, Brown, Browning, Miesch, Toomre

11 Dynamo wave from simulations
Kapyla et al (2012)

12 Alternative sunspot origins
Kitchatinov & Mazur (2000) Rogachevskii & Kleeorin (2007) Brandenburg, Kleeorin , & Rogachevskii (2010) Stein & Nordlund (2012)

13 Negative effective magnetic pressure instability
Gas+turb. press equil. B increases turb. press. decreases net effect?

14 How can pressure be negative??
Just virtual? Magnetic buoyancy? Kemel et al. (2012) Brandenburg et al. (2011)

15 Predictive power of mean-field approach
DNS Mean-field simulation (MFS)

16 True instability: exponential growth
Several thousand turnover times Or ½ a turbulent diffusive time Exponential growth  linear instability of an already turbulent state

17 NEMPI coupled to dynamo
Explains disappearence Other problems Sensitivity to rotation Nonaxisymmetry? MFS Jabbari et al. (2013) Losada et al. (2013)

18 Broader mean-field concept
a effect, turbulent diffusivity, Yoshizawa effect, etc Turbulent viscosity and other

19 Conclusions Interest in predicting solar activity
Cyclonic convection ( helicity) Near surface shear  migratory dynamo Bi-helical fields, inverse cascade Solar wind also bi-helical field, but reversed Formation of active regions and sunspots by negative effective magnetic pressure inst.


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