Top Banner
Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC
12

Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Dec 25, 2015

Download

Documents

Logan Simpson
Welcome message from author
This document is posted to help you gain knowledge. Please leave a comment to let me know what you think about it! Share it to your friends and learn new things together.
Transcript
Page 1: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Why a Sun-Earth line Coronagraph is Best

Doug BieseckerNOAA/SWPC

Page 2: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Outline• Use classic Full Halo, Partial Halo, Limb morphology to determine

Earth impact– Need secondary observations to resolve near side - far side ambiguity

• X-ray flare, X-ray/EUV image, H-alpha image

• Classic cone model can be used to derive CME parameters needed to drive WSA-Enlil– Need a constraint on CME width– Right now, more than one view is required, but there is hope

• CME’s seen from the side have longitude ambiguity at least, and are unresolved at worst– Don’t know if Earth will get hit by the CME– Will polarization data resolve this?

• Is there a preferred angular separation?

Page 3: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Limb CME

• Headed away from Earth

• Definite miss• No geomagnetic

storm

Partial Halo CME

• Glancing blow at Earth

• Probable hit– Harder to predict

• Weaker, shorter geomagnetic storm

• Headed directly at the Earth

• Definite hit• Strongest, longest

geomagnetic storm

Halo CME

Classic CME Descriptions

Page 4: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

longitude

radial velocity

latitude

radius

CME ‘Cone’ Geometry

CME parameters calculated from analysis of SOHO

images

Xie et al. 2004

ba

h α

Page 5: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Latitude (deg) Longitude (deg) Cone ½ Angle (deg) Radial distance (Rs)

b 9.1 2.3 43.2 14.7c 9.4 1.3 26.9 22.3d 0.7 0.2 4.4 132.4e 3.8 1.7 20.3 29.0f 20.8 -37.8 83.0 12.3

Problem: Which ellipse ?

Page 6: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Problem: Ellipses are “freeform” – no constraints on eccentricity vs offset

Cone ½ Angle = 83 degrees (full Angle 166 !!)

Page 7: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

• Full 3D graphics solution – can only represent ‘correct’ cones originating at the Sun

• Need to know the cone angle

• Big problem since cone angle inversely proportional to velocity (roughly)

Page 8: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

Cone ½ Angle

30 degrees 45 degrees 60 degrees

factor 2 difference in velocity

Again: Which ellipse ?

Page 9: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

What if we only have one Coronagraph ?

Page 10: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

If only one side view…

• Answers below vary depending on s/c-Sun-Earth angle– CME latitude is well determined– CME Width and Earthward velocity are usually

well determined, though can still be problematic– CME longitude remains ambiguous, if not

unknown– Radial propagation is a bad assumption• Need to test this – I have the data to do so

Page 11: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

POS Ambiguity is the differencebetween a hit and a miss

Is it possible to tell the differenceBetween a Full and partial Halo?

A single side view always has problems

Page 12: Why a Sun-Earth line Coronagraph is Best Doug Biesecker NOAA/SWPC.

CME Analysis Tool (CAT)