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3D Modelling of Heavy Ion SEP Propagation

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Presentation on theme: "3D Modelling of Heavy Ion SEP Propagation"— Presentation transcript:

1 3D Modelling of Heavy Ion SEP Propagation
S. Dalla, T. Laitinen, M. Battarbee University of Central Lancashire, Preston, UK M.S. Marsh Met Office, Exeter, UK

2 Heavy ion SEPs An important probe into m/q-dependent acceleration and transport processes Assumption that heavy ions propagate in 1D is a key foundation of interpretations This talk: propagation of heavy ion SEPs is 3D

3 Time variation of Fe/O ratio
Tylka et al, 2012

4 O at double average E Mason et al, 2006

5 Fe/O: O at double average E
Mason et al,

6 Fe/O decay interpretation
Mason et al (2006) concluded that Fe/O decay is a result of interplanetary transport, and not a signature of acceleration process 1D modelling with a rigidity dependent mean free path can reproduce the effect (Scholer et al 1978, Cohen et al 2005, Mason et al 2006) Exponent a related to turbulence power spectrum

7 Energy dependent charge states
Möbius et al, 1999

8 Fe charge states Within a 1D model, measured Q at 1 AU reflect source properties Popecki et al, 2003

9 <Q> vs E interpretation
Increase in <Q> with E as signature of acceleration process (Barghouty & Mewaldt 1999, Ostryakov et al 2000) Energy dependent escape from acceleration region Barghouty & Mewaldt, 1999

10 3D full orbit propagation code
Integrate test particle trajectories in specified magnetic and electric fields (Dalla et al 2005, Marsh et al 2013) Effect of small scale turbulence implemented as ‘ad-hoc scattering’ according to mean free path l

11 Simulation 1: Fe ions with multiple Q
1.4 million Fe ions Power law spectrum in [10,400] MeV/nuc Unipolar Parker spiral Constant l=1 AU (rigidity independ.) – no scattering across field 6°x6° source at latitude=20°

12 Fe propagation Q=20 Q=16 Q=12 Q=8 z y rxy x

13 Guiding centre drifts Sum of Parker spiral gradient & curvature drifts: q =colatitude Complex dependence on r and q Dalla et al, 2013

14 Fe intensity profile at 1 AU
MeV/nuc

15 Fe intensity profiles MeV/nuc

16 Energy distribution of charge states
Dalla et al, ApJ, in press, 2016

17 Conclusions from Simulation 1

18 Simulation 2: Fe and O ions

19 Fe and O intensity profiles
Fe and O both at MeV/nuc

20 Fe/O ratio Fe and O both at 10-30 MeV/nuc
Dalla et al, A&A, in press, 2016 Fe and O both at MeV/nuc

21 O at double average E compared to Fe
Fe at MeV/nuc; O at MeV/nuc

22 Fe/O for O at double energy
Fe at MeV/nuc; O at MeV/nuc Behaviour observed experimentally by Mason et al (2006)

23 Conclusions from Simulation 2
Within a 3D propagation model, drift to a not well-connected observer produces Fe/O decaying in time The effect disappears when the comparison and ratio calculations are done for O at double the average energy of Fe (as observed by Mason et al (2006)) Within our simulation this results from the dependence of drift velocity on mE/q

24 Shock-like injection region
Effect of variation of SEP acceleration efficiency along shock front Latitude dependence of drift velocity Overall 3D propagation will ‘process’ the injection properties

25 Conclusions Propagation of heavy ions is 3D, due to drift and deceleration effects (Dalla et al 2015) 3D drift-associated propagation qualitatively reproduces two key heavy ion observations: energy dependence of <Q> and time dependence of Fe/O ratio

26 Fe locations at t=20 hr y Q=20 Q=16 Q=12 Q=8 z rxy x rxy

27 SPARX SPARX: Solar PArticle Radiation swX (Marsh et al, 2015)
SPARX outputs: SEP flux profiles for E>10 MeV and E>60 MeV E20 W20 W60

28 SEP propagation in Parker spiral
l=0.3 AU l=1 AU l =10 AU

29 SEP Fe propagation Fe at 100 Mev/nuc t=100 hrs Q=20 Q=15
Marsh et al, 2013

30 1 AU view Map of fluence through 1 AU sphere Marsh et al, ApJ 2013;
Dalla et al , JGR 2013

31 Energy change Inject monoenergetic populations with initial kinetic energy K0=1, 10, 100 MeV and 1 GeV Strong deceleration observed after 4 days Dalla et al, 2015

32 Time dependence Fast deceleration during the first ~20 hours
Deceleration is present also in the scatter-free case Dalla et al, 2015

33 Dependence on mean free path
Dalla et al, A&A, 2016


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