Horizontal Flows in Active Regions from Multi-Spectral Observations of SDO Sushant Tripathy 1 Collaborators K. Jain 1, B. Ravindra 2, & F. Hill 1 1 National.

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Presentation transcript:

Horizontal Flows in Active Regions from Multi-Spectral Observations of SDO Sushant Tripathy 1 Collaborators K. Jain 1, B. Ravindra 2, & F. Hill 1 1 National Solar Observatory, Tucson 2 Indian Institute of Astrophysics, Bangalore 1

Introduction Precise knowledge of sub-surface flows is crucial for understanding the long-term variability of the Sun. For dynamo models, observations spanning 11 to 22 years are required. During this period, the observing systems may change (e.g. MDI and HMI using different spectral lines). Thus the flow fields (and other parameters ) derived from different observables require validation. In the past, some effort has been made using GONG and MOTH data from South pole. 2

Objective 1.Our goal is to compare surface flows derived from LCT and those from ring-diagram technique below the sub-photosphere (0-2 Mm). 2.Investigate the sensitivity of the inferred subsurface flows using spectral lines from HMI and AIA. For this purpose, four active regions, two simple, isolated (AR 11092, 11093) containing round sunspots and two multi- polar complex (AR 11330, AR 11339) regions were selected. 3

Data Processing Sub-photospheric flows are calculated using ring-diagram technique.  Each region was processed through NSO/GONG ring-diagram pipeline using  Snodgrass tracking rate  power spectrum fitting with Lorentzian profile model  RLS inversion  Photospheric Flows are calculated using local correlation tracking (LCT) method. 4

SDO/HMI V and I Data for second cadence and AIA 1600& 1700 second cadence were obtained through JSOC (≈1 TB) For each active region, we selected an area of ~15°×15° and created a mosaic of tiles of 7.5°×7.5° spaced by 2.5° in each direction. Quiet regions at the same latitude and preferably in the same Carrington Rotation were also selected. For each region, a Magnetic Activity Index (MAI) is calculated. 5 Data Processing

Data Selection 6 AR AR AR AR AR NOAO No LAT (Deg)CR LON (Deg) DateMAI (G) (Quiet)

HELAS VI, September 2, 2014 Flows from Local Correlation Tracking 7

8 AR AR AR AR Steady flows averaged over 1728 minutes. Strong outflows (moat flow) from sunspots which is consistent with earlier studies. Small inflows are also seen in the umbra

HELAS VI, September 2, 2014 Comparison between Photospheric Flows from LCT and Sub-photospheric Flows from RD 9 For each active region, we created a mosaic of tiles of 7.5°×7.5° spaced by 2.5° in each direction. The flows calculated from the LCT were binned down to the same grid for comparison. We compare the sub-surface flows in the Mm range using (1) the fitted velocities of f-modes and (2) inverted horizontal flows.

HELAS VI, September 2, 2014 Horizontal Sub-surface Flows in AR (Depth range 0 – 2 Mm below the surface) Fitted Inverted LCT 10 In order to include sufficient number of modes for better flow determination, we created a mosaic of tiles of 7.5°×7.5° spaced by 2.5° in each direction

NSO-LPL Brown Bag Talk, August 13, 2014 Comparison between Photospheric and Sub-photospheric flows near Surface From Helioseismology Inverted Fitted From surface features (LCT) AR r p = 0.69 r p = Zonal ComponentMeridional Component r p = 0.78 r p = 0.73

12 Inv r p = 0.54 Fit r p = 0.50 Horizontal Flow Magnitude and Direction Inv r p = 0.65 Fit r p = 0.82 The magnitude and direction of the flow obtained from Fitted and Inverted velocities are in good agreement with LTC.

HELAS VI, September 2, 2014 Liu, Zhao & Schuck 2013, Solar Physics 13 For a simple active region containing a round sunspot, inflow in umbra & Outflow in penumbra are seen. AR Comparison between Photospheric (DAVE4VM) and Sub-photospheric flows (Time-distance) TD DAVE4vm DAVE4VM: Differential Affine Velocity Estimator for Vector Magnetograms

HELAS VI, September 2, Comparison between Photospheric (DAVE4VM) and Sub-photospheric flows (Time-distance) Liu, Zhao & Schuck 2013, Solar Physics r p = 0.76 r p = 0.89 AR r p = 0.48 r p = 0.64 RDTD Vx Vy V θ Fitted f-modes Inverted In both cases (RD & TD), we find a poor correlation in |V | implying a gradient between the surface and sub-surface layers. Comparison of r p

HELAS VI, September 2, 2014 Photospheric Flows from LCT as derived from different Observables 15 Ins/WavelengthHeight above photosphere (km) AIA AIA GONG *200 HMI V HMI Ic20 * Not used

HELAS VI, September 2, 2014 AR Intensity AR Photospheric flows from LCT

HELAS VI, September 2, 2014 AR Intensity Doppler AR Photospheric flows from LCT

HELAS VI, September 2, 2014 AR Intensity Doppler AIA 1600 AR Photospheric flows from LCT

HELAS VI, September 2, 2014 AR Intensity Doppler AIA 1600 AIA 1700 AR Photospheric flows from LCT

HELAS VI, September 2, 2014 AR Intensity Doppler AIA 1600 AIA 1700 AR Photospheric flows from LCT

HELAS VI, September 2, 2014 AR Intensity Doppler AIA 1600 AIA 1700 AR Photospheric flows from LCT

HELAS VI, September 2, 2014 AR Intensity Doppler AIA 1600 AIA 1700 AR Photospheric Flows from different Observables as DERIVED using LCT agree reasonably well. Photospheric flows from LCT

HELAS VI, September 2, Comparison of subsurface flows in different observables (using f-mode fitted velocities) INT DOPPLER AIA1600 AIA1700 The subsurface flows derived from intensity observables agree better than the Doppler observation. AR We use a mosaic of tiles of 5°×5° spaced by 2.5° in each direction

24 INT DOPPLER AIA1600 AIA1700 The subsurface flows derived from intensity observables agree better than the Doppler observation. Comparison of subsurface flows in different observables (using fitted velocities) AR 11092AR AR 11339

Subsurface Inverted flows from different observables (averaged over 0-2 Mm) 25 INT DOPPLER AIA1600 AIA1700

Scatter plots between different observables for AR (averaged over 0-2 Mm) 26 r p = r p = r p = r p =

HELAS VI, September 2, 2014 Summary  We have compared horizontal flow fields near the surface using helioseismology and local correlation tracking methods.  There is a strong correlation between photospheric and sub- photospheric flows near surface. The correlation coefficient for individual components of the flows is positive and significant. This clearly indicates that despite the absorption of acoustic power in active regions, the flows calculated using helioseismology techniques, e.g., ring-diagram technique, are reliable.  The surface or subsurface flows derived from different observables (using either LCT, fitted or inverted) agree reasonably well with other i.e. the inference of horizontal flows near the surface in active regions do not change significantly with the choice of spectral lines. 27