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The Structure of Thin Current Sheets Associated with Reconnection X-lines Marc Swisdak The Second Workshop on Thin Current Sheets April 20, 2004.

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Presentation on theme: "The Structure of Thin Current Sheets Associated with Reconnection X-lines Marc Swisdak The Second Workshop on Thin Current Sheets April 20, 2004."— Presentation transcript:

1 The Structure of Thin Current Sheets Associated with Reconnection X-lines Marc Swisdak The Second Workshop on Thin Current Sheets April 20, 2004

2 Collaborators J. Drake M. Shay J. McIlhargey B. Rogers A. Zeiler U. of Maryland Dartmouth College MPP-Garching UMBC

3 B guide J B reconn x y z Simulation: Reconnecting field:x Inflow velocity: y Guide field/Current:z

4 p3d Details Relativistic PIC code Boris algorithm for particles Trapezoidal leapfrog for fields Multigrid for Poisson’s equation MPI parallelization Biggest runs: 512x256x256 2048 processors ~10 9 particles How we cheat: m e /m i large c/c A small Also: Double Harris sheet Periodic BCs

5 The Point Q: At what strength does the guide field become important? A: B g  0.1 B 0

6 No Guide Field: Overview

7 Development of Bifurcation

8 Temperature

9 Velocity Distributions @ x-line: Beams are due to Speiser figure-8 orbits @ bifurcation: Multiple peaks from two beams

10 Balancing the Reconnection Electric Field Ideal MHD Pressure tensor Electron Inertia

11 Balancing the Reconnection Electric Field

12 Guide Field: B g =1B 0 Current sheet not bifurcated Electrons magnetized at the x-line Canted separtrices E || interacting with B g

13 Temperature, B g =1

14 Balancing the Reconnection Electric Field

15 Guide Field Criterion What is the minimum B g so that the e - excursions are less than d e ? Reconnection Rate:

16 X-line Structure: B g = 0, 0.2, 1

17 Temperature, B g =0.2

18 Off-Diagonal Pressure Tensor, P yz

19 Why is this important? Development of x-line turbulence. Why does it happen? B g means longer acceleration times. X-line Distribution Functions

20 Conclusions B g ~ 0.1B 0 is enough to influence the structure of x-lines. –Affects: Flow geometries, separatrices, particle orbits (temperatures), particle energization, development of turbulence (?) –Doesn’t affect: Reconnection rate, breaking of frozen-in condition Implication: Anti-parallel reconnection is rare in real systems. Most reconnection is component reconnection

21 Cut Through the X-line

22 Reconnection Rate & Guide Field Reconnected Flux Time

23

24 Anti-parallel reconnection Guide field reconnection Why the difference? Within the diffusion region electrons are unmagnetized & execute wandering orbits. Electrons are always magnetized and are not heated. T final T init

25

26 Generalized Ohm’s Law The final three terms become important at different scales:  i  c/  pi  s,  e  i  e What terms does MHD neglect? Ideal MHD Pressure tensorResistive MHD Hall termElectron Inertia

27 3D Reconnection with Guide Field

28 Buneman Instability Electron-ion two-stream instability. If the distribution functions do not (roughly) overlap then the system is unstable. Ions Electrons ~J

29 3D Reconnection w/o Guide Field Initial turbulence (LHDI) disappears as reconnection strengthens. X-line shows no sign of instability at late times. early late

30 Temperature

31 Temperature, B g =0.2

32 Temperature, B g =1

33 Dissipation mechanism What balances E p during guide field reconnection? Scaling with electron Larmor scale suggests the non- gyrotropic pressure can balance E p (Hesse, et al, 2002). B z =0B z =1.0 yy

34 Transition from anti-parallel to guide field reconnection Structure of non-gyrotropic part of the pressure tensor, P yz –Remove gyrotropic portion –Significant changes for B z0 =0.1 B z0 =0B z0 =1.0B z0 =0.1


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