Relativistic Reconnection Driven Giant Flares of SGRs Cong Yu ( 余聪 ) Yunnan Observatories Collaborators : Lei Huang Zhoujian Cao.

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Relativistic Reconnection Driven Giant Flares of SGRs Cong Yu ( 余聪 ) Yunnan Observatories Collaborators : Lei Huang Zhoujian Cao

Outline Relevant Background Relevant Background Catastrophic Behavior of Flux rope Catastrophic Behavior of Flux rope Reconnection Driven Giant Flares Reconnection Driven Giant Flares Conclusion Conclusion Flux Rope --- magnetic structure Flux Rope --- Helically Twisted Magnetic Structure Double Helix DNA

What is Magnetar ? Artists’ Imagination Magnetic+Star => Magnetar Energy source : magnetic field persistent emission & sporadic burst Ultra-strongly magnetic field due to the dynamo amplification Duncan & Thompson, 1992, ApJ Thompson & Duncan, 1995, MNRAS

Basic Facts about Magnetars Slow Rotation : typically 5 – 12 s Slow Rotation : typically 5 – 12 s Fast spin-down rate : s s -1 (cf s s -1 ) Fast spin-down rate : s s -1 (cf s s -1 ) Young objects: 1000 – yrs Young objects: 1000 – yrs Typical spin-down power: ergs/s Typical spin-down power: ergs/s Persistent emission: ergs/s, Kev Persistent emission: ergs/s, Kev Short Bursts: s, ergs/s, Kev Short Bursts: s, ergs/s, Kev Giant Flares: minutes, ergs/s, Kev Giant Flares: minutes, ergs/s, Kev

Main manifestations of Neutron Stars: (Radio) Pulsars - Powered by rotational energy Accreting X-ray binaries - Powered by gravitational energy Magnetars do not fit in these two categories !

How Strong Magnetic Field is in Magnetars ? Typically, NS B = G powered by accretion/rotational energy cf. the strongest man-made B-fields: ~ 5 x 10 5 G (steady) ~ 10 7 G (for a few microsecond) Magnetars B = – G

1979 March 5 – SGR L peak ~ 4 x erg/s E TOT ~ 5 x erg 1998 August 27 – SGR L peak > 8 x erg/s E TOT > 3 x erg 2004 December 27 – SGR L peak ~ 2-5 x erg/s E TOT ~ 2-5 x erg Giant Flares

Initial spike:  t ~ 0.3 s, E iso ~ a few erg Initial spike:  t ~ 0.3 s, E iso ~ a few erg hard spectrum hard spectrum ~ ms rise time ~ ms rise time Pulsating tail Pulsating tail Lasts a few mins Lasts a few mins Modulated at the Modulated at the NS rotation period NS rotation period Softer spectrum Softer spectrum The 2004 Dec. 27 giant flare from SGR

Energy Release Mechanisms Physical processes by which the energy is released remains one of the great puzzles in magnetars. Two different models : I. Crust Model II. Magnetosphere Model

Crust Model Sudden Crust Brittle Fracture, similar to Earthquake Crust Model Thompson & Duncan (2000) Abrupt untwisting of the interior magnetic field leads to sudden crust fracture Timescale ~ Shear Alfven wave timescale ~ 0.2 second Strong magnetic fields induce stress on the crust.

Magnetosphere Model Note: Sudden magnetosphere rearrangement due to gradual changes occur at the surface. NOT sudden crust quakes ! Lyutikov, 2006, MNRAS However, no quantitative constraint has been placed on the relativistic reconnection rate based on real observations. Alfven crossing timescale ~ ~ R/Va ~ R/c Given the ~ ms rise time of giant flares, this model seems to be more consistent with observations.

Part II Part II Flux Rope Eruption Model Flux Rope Eruption Model

Cartoon for Giant Flares (Flux Rope Model) Crust motion leads to the formation of helically twisted flux ropes. Similar to prominences in the solar corona.

Views in another Perspective Yu, 2012, ApJ

Little Complication: Current Sheet Flux Rope : Local Twist cf. Beloborodov (2009) Global twist Electric current inside flux rope : I Surface Magnetic Field : Major Radius : h Minor Radius : r 0 Current sheet : r 1, r 2 Central Object : Neutron Star Yu & Huang, 2013, ApJ Letter cf. Contopoulos, Kazanas, Fendt (1999) Current Sheet beyond Light Cylinder

Inhomogeneous Grad-Shafranov (GS) Eqn ↓ We numerically solve this GS equation. Inhomogeneous term : contribution from currents in the helically twisted flux rope Flux function :

Equilibrium Constraints Flux Frozen Condition : Force Equilibrium Condition : Total Force = 0 (on the flux rope) h : major radius of the flux rope r 0 : minor radius of the flux rope

Catastrophic Transition Huang & Yu, 2014a, ApJ Huang & Yu, 2014b, ApJ Catastrophic behaviors naturally explain a puzzle associated with magnetospheric model : gradual variations (quasi-static timescale)  sudden energy release (dynamical timescales) Three equilibrium branches appear alternatively : stable, unstable, and stable cf. S curves in accretion disc in CVs

However … Take energy dissipation, i.e., Take energy dissipation, i.e., magnetic reconnection into account ! magnetic reconnection into account ! We need a time-dependent model ! We need a time-dependent model ! Part III

Time-Dependent Relativistic Models Yu & Huang, In prep. Key parameter :

Some Results Yu & Huang, In prep.

Effects of Reconnection Yu & Huang, In prep. Reconnection Rate Spin-down rate during Giant Flare

Conclusion We developed a self-consistent model which can constrain the relativistic reconnection according to the actual observations about magnetars. We developed a self-consistent model which can constrain the relativistic reconnection according to the actual observations about magnetars. Reconnection may not be that rapid, Mach number ~ is already enough to explain the observations. Reconnection may not be that rapid, Mach number ~ is already enough to explain the observations. Spin-down behavior is consistent with magetar’s observations Spin-down behavior is consistent with magetar’s observations Important implication for solar CMEs, such as flareless CMEs. Important implication for solar CMEs, such as flareless CMEs.

Thank you !