GRMHD Simulations of Jet Formation with Newly-Developed GRMHD Code K.-I. Nishikawa (NSSTC/UAH), Y. Mizuno (NSSTC/MSFC/NPP), P. Hardee (UA), S. Koide (Kumamoto.

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GRMHD Simulations of Jet Formation with Newly-Developed GRMHD Code K.-I. Nishikawa (NSSTC/UAH), Y. Mizuno (NSSTC/MSFC/NPP), P. Hardee (UA), S. Koide (Kumamoto Univ.), G.J. Fishman (NSSTC/MSFC) Reference: Mizuno et al. 2006, in preparation

Introduction Astrophysical jet is a outflow of highly collimated plasma gas –In Microquasar 、 Active Galactic Nuclei 、 Gamma-Ray Bursts, Jet velocity is nearly light velocity (~ c ). –Compact object ( White Dwarf 、 Neutron Star 、 Black Hole ) +Accretion Disk system Problem of Astrophysical Jet –Acceleration mechanism –Collimation –Long term stationality Model of Astrophysical Jet –Most confidential model is magnetohydrodynamic model M87

Propose to make a new GRMHD code The Koide’s GRMHD Code (Koide 2003) has been applied to many high-energy astrophysical phenomena and showed pioneering results. However, the code can not perform calculation in highly relativistic (  >5) or highly magnetized regimes. The critical problem of the Koide’s GRMHD code is the schemes can not guarantee to maintain divergence free magnetic field. In order to improve these numerical difficulties, we have developed a new 3D GRMHD code RAISHIN (RelAtIviStic magnetoHydrodynamc sImulatioN, RAISHIN is the Japanese ancient god of lightening).

Detail of Schemes Use conservative schemes to solve the 3D GRMHD equations in each spatial direction * Reconstruction –Piecewise linear method (Minmod and MC slope-limiter function; second-order), convex ENO (third-order), Piecewise parabolic method (fourth-order) * Riemann solver –HLL approximate Riemann solver * Constrained Transport –Flux interpolated constrained transport scheme * Time advance –Multi-step TVD Runge-Kutta method (second and third -order) * Recovery step –Koide 2 variable method and Noble 2D method

Flexibility of a New GRMHD code Multi-dimension (1D, 2D, 3D) Special and General relativity Different boundary conditions Different coordinates (RMHD: Cartesian, Cylindrical, Spherical and GRMHD: Boyer-Lindquist of non- rotating or rotating BH) Different spatial reconstruction algorithms Different time advance algorithms Different recovery schemes

Linear Alfven wave Propagation Tests Calculate the L1 norm of the difference between the final state and the initial state All reconstruction schemes show the second-order of convergence L1 norm of the error in density

Relativistic MHD Shock-Tube Tests Balsara Test1 (Relativistic version of Brio & Wu ) Black: exact solution, Blue: MC-limiter, Light blue: minmod-limiter, Orange: CENO, red: PPM The results show the good agreement of the exact solution calculated by Giacommazo & Rezzolla (2005). Minmod slope-limiter and CENO reconstructions are more diffusive than the MC slope-limiter and PPM reconstructions. Although MC slope limiter and PPM reconstructions can resolve the discontinuities sharply, some small oscillations are seen at the discontinuities.

2D GRMHD Simulation of Jet Formation Initial condition –Geometrically thin accretion disk (  d /  c =100) rotates around a black hole (a=0.0, 0.95) –The back ground corona is free- falling to a black hole (Bondi solution) –The global vertical magnetic field (Wald solution; B 0 =0.1, 0.05(   c 2 ) 1/2 ) Numerical Region and Mesh points –1.0 r S < r < 40 r S, 0<  <  /2,  with 128*128 mesh points Method –minmod slope-limiter, HLL, flux- CT, RK3, Noble 2D method

Results The simulation results show that the jet is formed in the same manner as in previous work (Koide et al. 2000) and propagates outward. In the rotating black hole cases, jets form much closer to the black hole’s ergosphere and the magnetic field is strongly twisted due the frame-dragging effect. Color: density (upper), plasma beta (lower) White curves: magnetic field lines (upper), toroidal magnetic field (lower) vector: poloidal velocity

Summary We have developed new 3D GRMHD code by using a conservative, shock-capturing scheme. The numerical fluxes are calculated HLL aproximate Riemann solver method Flux-interpolated CT scheme is used to maintain a divergence-free magnetic field We have discribed code perfomance on various 1 dimensional special relativistic test problems and they show accurate results We have performed the jet formations from a geometirically thin accretion disk near non-rotating and rotating black holes. The simulation result showed the jet formation by the same manner of previous works and propagate longer time than previous GRMHD simulations.

Future Work Code development –Parallelization by using MPI (speed up) –Physical EOS –Neutrino treatment (cooling, heating) –resistivity Connection to relativistic radiation transfer (observational expectation); see Nishikawa et al (astro-ph/ ) Connection to Nucleosysthesis Apply to many high-energy astrophysical phenomena (especially relativistic outflows from AGNs, microquasars, neutron stars, and GRBs and related physics)