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MAGNETIC TWIST OF EUV CORONAL LOOPS OBSERVED BY TRACE RyunYoung Kwon, Jongchul Chae Astronomy Program, School of Earth and Environmental Science Seoul.

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Presentation on theme: "MAGNETIC TWIST OF EUV CORONAL LOOPS OBSERVED BY TRACE RyunYoung Kwon, Jongchul Chae Astronomy Program, School of Earth and Environmental Science Seoul."— Presentation transcript:

1 MAGNETIC TWIST OF EUV CORONAL LOOPS OBSERVED BY TRACE RyunYoung Kwon, Jongchul Chae Astronomy Program, School of Earth and Environmental Science Seoul National University

2 2005 July2 What’s the issue? Sample1 Sample3 Sample2 2000.07.25 08:00 2000.09.30 18:37 2004.04.04 05:01

3 2005 July3 Why does plasma of the coronal loop not disperse? Gas Pressure Magnetic Pressure By gas pressure? By magnetic pressure? So far these have been no reported observational evidence.

4 2005 July4 Why does plasma of the coronal loop not disperse? Gas Pressure Magnetic Tension

5 2005 July5 Method We decompose the coronal magnetic field B into a large- scale component B 0 and small-scale component B 1 Using the force-free condition for the large-scale field The magnetohydrostatic equation describing the force balance across a loop at the small scale is given by Pressure profile

6 2005 July6 Twist profile Axial Field Strength Pressure Excess Loop Width

7 2005 July7 Constant temperature (isothermal) Electron density profile Intensity profile FWHM Pressure excess

8 2005 July8 Large Scale Field –Linear Force Free Model Small Scale Field –Twisted Flux Tube Model Combining the large-scale and small-scale yields the twist of the loop. Data –TRACE EUV(17.1nm) Data –SOHO/MDI 96minutes Magnetogram Method

9 2005 July9 Sample2 Small Scale Field Use TRACE & MDI data taken by almost at the same time. Select 11 points align the TRACE and MDI

10 2005 July10

11 2005 July11 1 2 3 FWHM 1 2 3 Pressure Excess

12 2005 July12 Large Scale Field, Linear Force Free (C.E. Alissandrakis, 1981) SOHO/MDI 96minutes Magnetogram

13 2005 July13 Large Scale Field,

14 2005 July14 Large Scale Field, To find the field line that best matches the loop, we calculate a number of field lines using linear force- free extrapolations with different values of force-free alpha. we choose the field line that minimizes by the distance d between the loop and the curve.

15 2005 July15

16 2005 July16 Field Strength 1 2 3

17 2005 July17 Result 1 2 3

18 2005 July18 Result 0.02020.01620.0089 (Mm) 2.522.241.6 (rad) 0.070.170.21Mean ( ) 1.432.531.93Mean FWHM (Mm) 81.6146.4157.77Mean field strength (G) 124.9138.6298.91Total length L (Mm) sample3sample2sample1

19 2005 July19 Conclusion The on-axis magnetic twist of the loop is found to be about from 1.5 to 2.5 which corresponds to a winding number about from 0.75 to 1.25. There is a tendency that the twist in the middle of the loop is larger than both footpoint.

20 2005 July20 Further Work We will extend this work to a number of EUV loops observed by TRACE and X-ray loops observed by Yohkoh.

21 2005 July21 REFERENCE Jongchul Chae, 2005, ApJ, in press C. E. Alissandrakis, 1981, A&A, 100, 197 Handy, B. N., et al 1999, Sol. Phys., 187, 229 Priest, E. R. 1982, “Solar Magnetohydrodynamics”


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