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Determination of the orientation of CME flux ropes for frontside full halo CMEs

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Title: Determination of the orientation of CME flux ropes for frontside full halo CMEs


1
Determination of the orientation of CME flux
ropes for front-side full halo CMEs
  • Xuepu Zhao
  • Stanford University
  • LWS-CDAW Conference
  • Melbourne, FL March 7, 2007

2
1. Purpose of the work
  • The magnetic configuration of most of CMEs is
    believed to be the magnetic flux rope since the
    free magnetic energy that drives CME is believed
    to be stored in field-aligned electric currents.
  • It is the direction and strength of the central
    axial field of CME flux ropes that basically
    determines the duration and intensity of
    ICME-associated Bs events. Especially, if the
    central axial field is pointed northward, there
    would be no ICME-associated Bs event. (Zhao
    Hoeksema, 1998 Zhao, Hoeksema Marubashi,
    2001).
  • To determine the central axial field direction we
    need both the orientation and the helicity of CME
    flux ropes. The Stanford SDO/HMI plans to study
    the helicity of CME flux ropes using HMI vector
    magnetograms.

3
  • The orientation of CME flux ropes have been
    approximately determined using the orientation of
    Ha filaments, the inclination of the local HCS,
    and the orientation of magnetic arcade. It is
    suggested recently that the orientation of the
    major axis of full halo CMEs (the halo major
    axis) may be used to determine the orientation
    of CME flux ropes (Cremade, 2005 Yurchyshyn et
    al., 2007).
  • Halo CMEs can be produced by projecting the base
    (or the cross-section) of the elliptic cone
    model onto the plane of the sky (Cremade, 2004
    Zhao, 2004). To see if the projection effect can
    be neglected, we first show the effect of various
    elliptic cone parameters on the orientation of
    the halo major axis, then compare the orientation
    of major axis of 10 S-type disk full halo CMEs
    (see the Master Data Table of 79 events) with the
    associated EIT arcades.

4
2. Comparison of the orientation between modeled
halo and base major axes
  • The shape of CME ropes may be approximated by
    the elliptic cone model. The observed halo may be
    reproduced by the base (cross-section) of the
    cone model.
  • To define the orientation of the elliptic cone
    base, we set a cone coordinate system XcYcZc
    with its Xc axis aligned with the central axis
    of the cone, and the YcZc plane parallel to the
    elliptic cone base. The Semi-axes, SAy SAz, of
    the elliptic base are located near the Yc and Zc
    axes, respectively.
  • The angle ? between Yc and SAy (or between Zc
    SAz) denotes the orientation of the elliptic base
    (see Fig. 1)

5
The elliptic cone in XcYcZc, the cone coordinate
system ?y, ?z The half angular width ? the
angle from Ye to Yc. Positive
counter-clockwise
SAy
SAz
Figure 1. The central axis of the cone is aligned
with Xc axis. The cone base is located at Rc from
the origin with two semi-axes, SAy SAz, located
near Yc Zc axes, respectively. The angle ?
characterizes the orientation of the base.
6
1. Yc Axis is located on both plane XhYh and
YcZc. 2. The orientation of both cone base halo
is measured relative to Yc axis.
The heliocentric ecliptic coordinate system XhYhZh
Zh
Xc
Xc (?,f) or (ß,a)
Yh (west)
Yc,Yc
Rc
ß
a
The plane of the sky
?
The ecliptic
f
3. The projection of cone base onto the POS
depends mainly on ß and the Zc component of the
rim of base
Xh, Zc (To Earth)
Figure 2. The Xc direction (?,f) or (ß,a) in
XhYhZh. The base on YcZc plane is first projected
onto XcYc plane via ß, then rotating a to YhZh
plane.
Zc
7
?
?
0
a
Figure 3. The orientation of elliptic halos is
measured by angle ? between Yeo and Yc(Yc) or
between Xeo and Xc. Here Xc axis is in the
direction from the disk center to the halo
center, the projection of Xc onto YhZh.
8
Black line with 0 projection of the base major
axis that is located near Yc axis Red line with
0 halo major axis
Figure 4. The effect of changing ? (-20, 0, 20
from left to right) and ß (90, 70, 50 from top to
bottom) on the angle ?. When ?0 or ß90 there is
no shift between red and black lines. For ? lt
and gt 0, the shift is slightly toward Yc axis.
9
Figure 5. The same as Figure 4 but ? increase
from 0, 20 to 40 degrees. The shift of red line
with 0 relative to black line increases as ?
increases.
10
When base major axes are located near Yc axis,
the halo major axes move toward Yc. The shft
relative to the projection of base major axes is
less than a few tens deg. When base major axes
are located near Zc axis, the projection effect
is more significant than near Yc axis, halo
major axes may even correspond to base minor axes.
Figure 6. The same as Figure 5 but the base major
axis is located near Zc axis. The shift is away
from Xc axis and greater than Figures 4 5.
When ß 50 degrees (see bottom row) the halo
major axes correspond to the base minor axes !!!
11
3. Comparison of the orientation of halo major
axis with that of EIT arcades
  • The orientation of EIT or Soft-X arcades is
    believed to be aligned with the orientation of
    CME flux ropes near the Sun.
  • In the table of 79 major geostorms, there are 17
    geostorms associated with single halo CMEs. Among
    them, 10 are S-type, disk full halo CMEs with
    rather clear outline. Figures 8 -- 12 display
    the major axes of halos and EIT arcades.

12
EIT 19970512_1455 N13W08
C3 19970512_1451

Figure 7.1.
C3 20000714_1142
EIT 20000714_1155 N22W07
13
EIT 19970512 N13W08
C319970512_1451
Figure 7.2
14
EIT 20000714 N22W07
C3 20000714_1142
Figure 7.3
15
EIT 20000809_1954 N11W11
C3 20000809_2018
Figure 8.1.
C3 20001025_1242
EIT 20001025_1250 N06W61
16
EIT 20000809 N11W11
C3 20000809_2018
Figure 8.2
17
(No Transcript)
18
EIT 20001025 N06W61
C3 20001025_1242
Figure 8.2
19
C320020415_0742
EIT 20020415_0750 S15W01
C320020417_1038
EIT 20020417_1106 S14W34
Figure 9.1.
20
EIT 20000415 S15W01
C3 20020415_0742
Figure 9.2
21
EIT 20020417 S14W34
C3 20020417_1038
Figure 9.3
22
C3 20031028_1142
EIT 20021028_1154 S16W02
Figure 10.1.
C3 20031029_2142
EIT 20031029_2154 S15W02
23
EIT 20031028 S16W02
C3 20031028_1142
Figure 10.2
24
EIT 20031029 S15W02
C3 20031029_2142
25
C3 20040725_1718
EIT 20040725_2006 N04W30
Figure 11.1.
C3 20050513_1742
EIT 20050513_2352 N12E11
26
EIT 20040725 N04W30
C3 20040725_1718
Figure 11.2
27
EIT 20050513 N12E11
C3 20050513_1742
Figure 11.3
28
4. Summary
  • The prediction of the orientation of halo major
    axis presented above shows that when the base
    major axis located near Yc axis, the halo major
    axis exhibts a shift from a few to 30 degrees
    toward the Yc axis relative to the base major
    axis. The shift increases as ? increases and ß
    decreases.
  • When the base major axis located near Zc axis,
    the shift is away from Xc axis with greater
    value than when the base major axis near Yc axis.
    If ß is small enough, the modeled halo major
    axis may even correspond to the base minor axis.
  • The comparison of the orientation of observed
    halo major axes with the orientation of EIT
    arcades supports the above conclusion.

29
  • Therefore, when an observed halo major axis is
    located near Xc axis, it may be used to
    approximately determine the orientation of CME
    flux ropes, though the shift may not be
    neglected. If the halo major axis is located near
    Yc axis, it must be careful to make any
    inference because in this case the halo major
    axis sometime may correspond to the base minor
    axis, instead of the base major axis or the
    orientation of CME flux rope.
  • To more accurately determine the orientation of
    CME flux ropes it is necessary to invert the cone
    parameters ß, ?, ?y and ?z and to find the
    orientation of the base major axis. The new
    inversion algorithm for the elliptic cone model
    that uses STEREO observations of halo CMEs (Zhao,
    2006) will be useful in this study.
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