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3D evolution of flux-rope CMEs
from the Sun to 1 AU
Alexey Isavnin1, Sebastian Käki1,
AngelosVourlidas2,3, Emilia Kilpua1
1University of Helsinki, Finland
2Naval Research Laboratory, USA
3John Hopkins University, USA
Göttingen, 21 May 2015
Outline
•  Motivation: background and importance for space weather
•  3D evolution: components and assumptions
•  Analysis: techniques and their combination
•  Evolution of average-speed CMEs
•  Evolution of slow and fast CMEs
•  Potential errors and future prospectives
Motivation
Deflections can cause central (limb) CMEs to miss (hit) the Earth.
Gopalswamy etal., 2009
Motivation
The solar source distribution of geoeffective CMEs has East-West
assymetry (E40-W75) è statistical proof of longitudinal deflection and
a hint about its dependence on Parker spiral Wang et al., 2002
Motivation
Rotations can change BZ at 1 AU.
Vourlidas etal., 2011
3D evolution of CMEs
Components of 3D evolution:
•  Longitudinal and latitudinal deflections
•  Rotation
•  Expansion
•  Acceleration/deceleration
•  Front flattening
•  «Pancaking» due to radial expansion
•  Skewing due to solar rotation
•  Local deformations due to differential structure of ambient solar wind
3D evolution of CMEs: zero approximation
Components of 3D evolution:
•  Longitudinal and latitudinal deflections
•  Rotation
•  Expansion
•  Acceleration/deceleration
•  Front flattening
•  «Pancaking» due to radial expansion
•  Skewing due to solar rotation
•  Local deformations due to differential structure of ambient solar wind
Assumptions
•  CME has a flux rope inside (FR-CME)
•  FR-CME geometry is described by GCS model
Thernisien etal., 2009
Combining various observations
EUV observations coronagraph
observations
heliospheric imaging in-situobservations
Sun 5 Rs 30 Rs 1 AU
Kilpua etal., 2014
Combining various techniques
CME source & post-eruptive
arcades
è direction & orientation
FM è direction &
orientation
Fixed-Φ, HM or SSE
è only direction
GSR or other FR fitting
models
è only local orientation
Sun 5 Rs 30 Rs 1 AU
Möstl etal., 2014
Deflections: kinematic description
Magnetic interaction with the Parker-spiral-structured solar wind
Wang etal., 2004; Isavnin etal., 2013
Deflections: kinematic description
Wang etal., 2004
Combining various techniques
last orientation from FM
local orientation as
a constraint for
global orientation
30 Rs 1 AU
MHD-simulated
background solar wind
(MAS model)
è è
PredictiveScienceInc.
Deflections toward equatorial plane
Flux rope global axis direction during its travel from the Sun to 1 AU
0 Rs
5 Rs
20 Rs
1 AU
Isavnin etal., 2014
Rotation relative to HCS
Flux rope orientation superimposed on velocity (top) and magnetic
energy density (bottom) maps at 1 AU for two events
Isavnin etal., 2014
Deflections and rotations
Isavnin etal., 2014
Deflections and rotations
•  Flux ropes continuously deflect towards the solar equatorial
plane during their travel from the Sun to 1 AU.
•  Flux ropes rotate while getting approximately aligned with
heliospheric current sheet.
•  60% of flux evolution happens during the first 14% of their
travel distance from the Sun to 1 AU.
•  The studied events are planned to be used inVarSITI project for
evaluation of CME propagation simulations.
…average-speed CMEs. And what about very slow and very fast ones?
Evolution of slow and fast CMEs
Slow Fast
28 February 2010
Vr = 300 km/s in the lower corona
a = 5.9 m/s2 at 20 RS
Vr = 355 km/s at 1 AU
1 October 2011
Vr = 1238 km/s in the lower corona
a = --10.1 m/s2 at 20 RS
Vr = 683 km/s at 1 AU
Longitudinal deflection
slow
fast
SSEF
Deflections and rotations
slow fast
slow fast slow fast slow fast
slow fast slow fast
longitudinal deflection latitudinal deflection rotation
Deflections and rotations
•  The fast CME experienced most of deflection (75%
longitudinal, 94% latitudinal) in the lower corona.
•  Both fast and slow CMEs experienced the majority of rotation
(92%) in the lower corona and got approximately aligned
with HCS.
Potential errors
•  Not all evolution components are treated: too simple model
•  High-pressure interaction regions between GCS-modelled structure
and ambient solar wind are treated as solid walls
•  Separate model for magnetic field: combination of different models
sums the errors
•  Other analysis errors: non-polarized images, fitting errors, etc.
But it is possible to eliminate or reduce most of the errors!
A way to go
•  Fully 3D FR model with magnetic field included, capable of most global
FR deformations
•  Same model to be fitted to all observations: less assumptions, more
consistency
•  Forecasting capability
…a work in progress

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Talk from the annual HELCATS meeting (21.05.2015)

  • 1. 3D evolution of flux-rope CMEs from the Sun to 1 AU Alexey Isavnin1, Sebastian Käki1, AngelosVourlidas2,3, Emilia Kilpua1 1University of Helsinki, Finland 2Naval Research Laboratory, USA 3John Hopkins University, USA Göttingen, 21 May 2015
  • 2. Outline •  Motivation: background and importance for space weather •  3D evolution: components and assumptions •  Analysis: techniques and their combination •  Evolution of average-speed CMEs •  Evolution of slow and fast CMEs •  Potential errors and future prospectives
  • 3. Motivation Deflections can cause central (limb) CMEs to miss (hit) the Earth. Gopalswamy etal., 2009
  • 4. Motivation The solar source distribution of geoeffective CMEs has East-West assymetry (E40-W75) è statistical proof of longitudinal deflection and a hint about its dependence on Parker spiral Wang et al., 2002
  • 5. Motivation Rotations can change BZ at 1 AU. Vourlidas etal., 2011
  • 6. 3D evolution of CMEs Components of 3D evolution: •  Longitudinal and latitudinal deflections •  Rotation •  Expansion •  Acceleration/deceleration •  Front flattening •  «Pancaking» due to radial expansion •  Skewing due to solar rotation •  Local deformations due to differential structure of ambient solar wind
  • 7. 3D evolution of CMEs: zero approximation Components of 3D evolution: •  Longitudinal and latitudinal deflections •  Rotation •  Expansion •  Acceleration/deceleration •  Front flattening •  «Pancaking» due to radial expansion •  Skewing due to solar rotation •  Local deformations due to differential structure of ambient solar wind
  • 8. Assumptions •  CME has a flux rope inside (FR-CME) •  FR-CME geometry is described by GCS model Thernisien etal., 2009
  • 9. Combining various observations EUV observations coronagraph observations heliospheric imaging in-situobservations Sun 5 Rs 30 Rs 1 AU Kilpua etal., 2014
  • 10. Combining various techniques CME source & post-eruptive arcades è direction & orientation FM è direction & orientation Fixed-Φ, HM or SSE è only direction GSR or other FR fitting models è only local orientation Sun 5 Rs 30 Rs 1 AU Möstl etal., 2014
  • 11. Deflections: kinematic description Magnetic interaction with the Parker-spiral-structured solar wind Wang etal., 2004; Isavnin etal., 2013
  • 13. Combining various techniques last orientation from FM local orientation as a constraint for global orientation 30 Rs 1 AU MHD-simulated background solar wind (MAS model) è è PredictiveScienceInc.
  • 14. Deflections toward equatorial plane Flux rope global axis direction during its travel from the Sun to 1 AU 0 Rs 5 Rs 20 Rs 1 AU Isavnin etal., 2014
  • 15. Rotation relative to HCS Flux rope orientation superimposed on velocity (top) and magnetic energy density (bottom) maps at 1 AU for two events Isavnin etal., 2014
  • 17. Deflections and rotations •  Flux ropes continuously deflect towards the solar equatorial plane during their travel from the Sun to 1 AU. •  Flux ropes rotate while getting approximately aligned with heliospheric current sheet. •  60% of flux evolution happens during the first 14% of their travel distance from the Sun to 1 AU. •  The studied events are planned to be used inVarSITI project for evaluation of CME propagation simulations. …average-speed CMEs. And what about very slow and very fast ones?
  • 18. Evolution of slow and fast CMEs Slow Fast 28 February 2010 Vr = 300 km/s in the lower corona a = 5.9 m/s2 at 20 RS Vr = 355 km/s at 1 AU 1 October 2011 Vr = 1238 km/s in the lower corona a = --10.1 m/s2 at 20 RS Vr = 683 km/s at 1 AU
  • 20. Deflections and rotations slow fast slow fast slow fast slow fast slow fast slow fast longitudinal deflection latitudinal deflection rotation
  • 21. Deflections and rotations •  The fast CME experienced most of deflection (75% longitudinal, 94% latitudinal) in the lower corona. •  Both fast and slow CMEs experienced the majority of rotation (92%) in the lower corona and got approximately aligned with HCS.
  • 22. Potential errors •  Not all evolution components are treated: too simple model •  High-pressure interaction regions between GCS-modelled structure and ambient solar wind are treated as solid walls •  Separate model for magnetic field: combination of different models sums the errors •  Other analysis errors: non-polarized images, fitting errors, etc. But it is possible to eliminate or reduce most of the errors!
  • 23. A way to go •  Fully 3D FR model with magnetic field included, capable of most global FR deformations •  Same model to be fitted to all observations: less assumptions, more consistency •  Forecasting capability …a work in progress