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Measuring acoustic phase shifts between multiple atmospheric heights

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1 Measuring acoustic phase shifts between multiple atmospheric heights
Ruizhu Chen1,2 & Junwei Zhao2 1. Dept. Physics, Stanford Univ., Stanford, CA 94305 2 Hansen Experimental Physics Laboratory, Stanford Univ., Stanford, CA

2 Motivation Compute acoustic phase shifts (travel-time differences) between multiple heights in quiet regions, along the same ray path but traveling in opposite directions. One purpose is to examine whether the difference is related to evanescent waves. Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary ΦAB’ - ΦB’A : As shown in the figure, we have two formation height AB and A’B’, and we calculate … One purpose.. In acoustic region the travel time in two directions, should be the same. If it’s in quiet region and averaged along directions. But here since AB is in E Region. And transformation from

3 Motivation Compute acoustic phase shifts (travel-time differences) between multiple heights in quiet regions, along the same ray path but traveling in opposite directions. One purpose is to examine whether the difference is related to evanescent waves. Investigate the orbital-velocity dependence of measured phase shifts. Because center-to-limb measurements are also related to different line-formation heights, the main purpose of this work is to investigate whether multi-height is one cause of center-to-limb effect. Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary

4 Data 4 sets of data: (Higher and Lower, AB and A’B’) ΦAB’ - ΦB’A :
Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Data ΦAB’ - ΦB’A : 4 sets of data: (Higher and Lower, AB and A’B’) I3 and I0 (original data before calibration on Vorbit) Line core (LC) and continuum intensity (Ic) Doppler proxies at line core (LC) and line wing(LW) AIA 1600Å and 1700Å broad lines. By a method prescribed by these authors

5 Data 512 x 512 pixels; 0.06°/pix; 24 hrs long.
Each set of data is divided to five 8-hour intervals: 0-8h(++), 4-12h(+-), 8-16h(--), 12-20h(--), 16-24h(+-) I3 and I0 Line core (LC) and continuum intensity (Ic) Doppler proxies at Line core (LC) and line wing(LW) AIA 1600Å and 1700Å broad lines Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary original calibrated proxy independent of Vorbit Orbital velocity for data used Line profile influenced by Vorbit All data 512 squared The first 3 sets are related to Vo, because The Vo is shown in this figure.

6 Measurement Procedure
B’ Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary A B’ Corss-correlation function f (t, d) distance time distance frequency phase change ΔΦ (d , w) By a method prescribed by these authors ΦAB’ - ΦB’A TAB’ - TB’A

7 I3 and I0 Formation height: 270 km (I3) and 20 km(I0)
0-8h(++), 4-12h(+-), 8-16h(--), 12-20h(--), 16-24h(+-) Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Distance (Mm) Frequency (mHz) ΦAB’ - ΦB’A = ΦI3 to I0 – ΦI0 to I3 Uppper five pannels are for the 5 T invertal. Each panel , x , y. Colar 5 p shows dependence. And first panel ++. K Rsun Frequency (mHz) Phase of cross spectrum

8 I3 and I0 Phase shift (rad) ΦAB’ - ΦB’A = ΦI3 to I0 – ΦI0 to I3
Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Time difference (s) TAB’ - TB’A = TI3 to I0 – TI0 to I3 Magenta。 Uppper 5 T. color is . Lower is It shows depence. Distance (Mm) ΔΦ (AB’-B’A) low freq (rad) ΔΦ (AB’-B’A) 5 mHz (rad) 6 mHz (rad) ΔΦ ( Vorbit) small freq (rad) large freq (rad) I3 & I0 ~ 4 ~ 2.5 ~ 0.5 ~3-4 ~3

9 Line core (LC) and continuum intensity(Ic)
Formation height: 270 km (LC) and 20 km(Ic) Distance (Mm) Frequency (mHz) ΦAB’ - ΦB’A = ΦLC to Ic – ΦlC to Ic Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary K Rsun Frequency (mHz) Phase of cross spectrum

10 Line core (LC) and continuum intensity(Ic)
Phase shift (rad) ΦAB’ - ΦB’A = ΦLC to Ic – Φic to LC Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Time difference (s) TAB’ - TB’A = TLC to Ic – TIc to LC Distance (Mm) ΔΦ (AB’-B’A) low freq (rad) ΔΦ (AB’-B’A) 5 mHz (rad) 6 mHz (rad) ΔΦ ( Vorbit) small freq (rad) large freq (rad) LC & Ic ~2-3 ~ 1 ~ -0.5

11 Line core (LC) and continuum intensity(Ic)
Phase shift (rad) ΦAB’ - ΦB’A - mean ( ΦAB’ - ΦB’A ) 3mHz 3.5mHz 4mHz 5mHz 6mHz Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Time difference (s) TAB’ - TB’A – mean ( TAB’ - TB’A ) 3mHz 3.5mHz 4mHz 5mHz 6mHz Distance (Mm) ΔΦ (AB’-B’A) low freq (rad) ΔΦ (AB’-B’A) 5 mHz (rad) 6 mHz (rad) ΔΦ ( Vorbit) small freq (rad) large freq (rad) LC & Ic ~2-3 ~ 1 ~ -0.5 0.3 ~ 0.1

12 Doppler proxy at line core and line wing
Formation height assumed same as line core and continuum: 270 km (LC) and 20 km(LW) Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Doppler proxy: LW=(I0-I5)/(I0+I5) (Nagashima et al. (2014) LC=(I2-I3)/(I2+I3)

13 Doppler proxy at line core and line wing
Doppler proxy: LW=(I0-I5)/(I0+I5) (Nagashima et al. (2014) LC=(I2-I3)/(I2+I3) Formation height: 270 km (LC) and 20 km(Ic) Distance (Mm) Frequency (mHz) ΦAB’ - ΦB’A = Φlc to lw – Φlw to lc Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary K Rsun Frequency (mHz) Phase of cross spectrum

14 Doppler proxy at Line core and line wing
Phase shift (rad) ΦAB’ - ΦB’A = Φlc to lw – Φlc to lw Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Time difference (rad) TAB’ - TB’A = Tlc to lw – Tlc to lw Distance (Mm) ΔΦ (AB’-B’A) low freq (rad) ΔΦ (AB’-B’A) 5 mHz (rad) 6 mHz (rad) ΔΦ ( Vorbit) small freq (rad) large freq (rad) LC & LW ~ -0.2 <0 ~ -0.5 ~ -0.8 0.2 ~ 0.5 1 ~ 2.5

15 AIA 1600Å and 1700Å broad lines Formation height: 480 km (LC) and 360 km(Ic) Distance (Mm) Frequency (mHz) ΦAB’ - ΦB’A = Φ – Φ1600 to 1700 Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary K Rsun Frequency (mHz) Phase of cross spectrum

16 AIA 1600Å and 1700Å broad lines I3 & I0 1.3 π π Phase shift (rad)
ΦAB’ - ΦB’A = Φ1600 to – Φ1700 to 1600 Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Time difference (rad) TAB’ - TB’A = T1600 to – T1700 to 1600 Distance (Mm) ΔΦ (AB’-B’A) low freq (rad) ΔΦ (AB’-B’A) 5 mHz (rad) 6 mHz (rad) ΔΦ ( Vorbit) small freq (rad) large freq (rad) AIA ~ -0.5 ~ -0.8 ~ -1.2 ΔΦ (AB’-B’A) ΔΦ ( Vorbit) I3 & I0 1.3 π π

17 Summary 270 20 ~ 4 >0 ~ 2.5 ~ 0.5 ~3-4 ~3 ~2-3 >0 ~ 1 ~ -0.5 0.3
Higher formation height (km) Lower formation height (km) ΔΦ (AB’-B’A) low freq (rad) ΔΦ (AB’-B’A) 5 mHz (rad) 6 mHz (rad) ΔΦ ( Vorbit) small freq (rad) large freq (rad) I3 & I0 270 20 ~ >0 ~ 2.5 ~ ~3-4 ~3 LC & Ic ~2-3 >0 ~ 1 ~ -0.5 0.3 ~ 0.1 LC&LW ~ <0 ~ -0.8 0.2 ~ 0.5 1 ~ 2.5 AIA 480 360 ~ <0 ~ Motivation Data Method Results I3 & I0 LC &Ic LC & LW AIA Summary Phase shifts from I3 and I0 are dominant by orbital velocity. Phase shifts from calibrated LC & Ic, and Doppler proxies at LC & LW, both have non-ignorable dependence on the orbital velocity. Acoustic travel time (phase) between multiple heights is asymmetric with respect to directions. ΦAB’ - ΦB’A for low frequencies are positive from line core & continuum intensity data, and negative from line core & line wing of Doppler proxy, AIA 1600Å & 1700Å data. It is unclear why is the sign different. Waves of 6mHz don’t cut off, but always has a negative phase shifts. Multiple formation heights will cause a phase shifts , which may be one cause center-to-limb effect.


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