ICMEs and Magnetic Clouds Session Summary Charlie Farrugia and Lan Jian.

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Presentation transcript:

ICMEs and Magnetic Clouds Session Summary Charlie Farrugia and Lan Jian

Ian Richardson Manifold signatures of ICMEs – 24 signatures (mag, plasma, composition, engertic particle, charge states, cosmic ray depression, etc.) – None is unique or sufficient to identify ICMEs Solar cycle variation of ICMEs and MCs

Main Points

The poloidal field of low inclination MCs reverses on the solar cycle scale. The leading edge of MCs has the same field direction with the solar dipole field. Over 3 sunspot cycles of annual occurrences of NS and SN MCs combining our results from Wind and ACE data ( ), PVO results ( ) by Mulligan et al. (1998) and OMNI results (grey bar) by Bothmer and Rust (1997) MC Polarity Reversal over Three Sunspot Cycle Y. Li SSL/UCB

Filled circle: SN MCs; Open circle: NS MCs Properties of bipolar MCs in solar cycle 23 NP SP reversal MINMAXMIN Y. Li SSL/UCB Bipolar MC parameter variation with time in solar cycle 23. Bipolar MCs have the same speed distribution with all ICMEs.

Reconstructing CMEs with coordinated imaging and in situ data In situ reconstruction Image forward modeling Geometric triangulation In situ data Ying Liu (SSL, UCB) Combine images with in situ data to constrain the global structure and kinematics of CMEs: Image modeling gives propagation direction and rope orientation (Thernisien); Geometric triangulation gives propagation direction, radial distance, velocity and arrival time; All these results are compared with in situ measurements and reconstruction.

Main conclusions CME propagation directions can be determined to a relatively good precision as shown by the consistency between different methods; The geometric triangulation technique shows a promising capability to link solar observations with corresponding in situ signatures at 1 AU and to predict CME arrival at the Earth; The flux-rope orientation derived from imaging observations may have a large uncertainty as indicated by the comparison with in situ reconstruction; The flux rope within CMEs, which has the most hazardous southward magnetic field, cannot be imaged at large distances due to expansion; We find that CMEs undergo a westward migration with respect to the Sun-Earth line at their acceleration phase, which we suggest as a universal feature produced by the magnetic field connecting the Sun and ejecta.

Dusan Odstrcil: MHD Modeling of ICMEs Initialized by Cone- and Rope-Model Fittings of Coronagraph Observations, and Comparison with Observations Cone model vs. rope model – Rope model is more consistent with observations – Different solar input can lead to discrepancies Other – Additional parameters from multipoint can put more constraints on the model and input the model

Cone Model FRONT VIEW Lon Lat SIDE VIEW Rmajor Tilt Lon Lat CME – Hydrodynamic Models Elliptical Cone ModelRope Model Tilt Lon Lat Rmajor Rminor Rleg Rmajor

Apr 26, 2008

Jack Gosling: Small Flux Ropes, Torsional Alfven Waves, Reconnection Exhausts in Connection with ICMEs

Comparison of Crooker et al. Vortical Event with 12 January 2003 Flux Rope

Sketch of the 12 January 2003 Flux Rope

A MHD Reconstruction of the Flux Rope Field and Stream Lines at Wind Field lines in black Stream lines in red Planar Projections

Alexis Roullard Joint in situ – imaging possibilities for understanding ICMEs with applications to small transients entrained in stream interaction regions

HI-2B 2008/06/03 01:29 UT Venus Earth sheath CIR-MC interaction SECCHI HI-2B imagesFormation of merged interaction region SECCHI HI-1A Sun accumulated plasma expansion flux rope The aspect of CMEs can often be interpreted in coronagraphs using a croissant-shaped flux rope, higher up in the atmosphere the aspect of CME changes dramatically through expansion of the flux rope, solar-wind pile-up (shock formation) and CIR-CME interaction.

SECCHI reveals that arch-like structures are continually ejected from streamers (2 to 3 loops are observed per day at one longitude (probably 18 per day for the entire belt). Another example of an arch-like structure: The closed field must open (footpoint exchange).