1 / 28

中性子星内部磁場の安定性

中性子星内部磁場の安定性. アウトライン 0 イントロ 1 磁場中性子星の平衡形状 2 磁場の不安定性(線形解析) 3 シミュレーション結果(軸対称) 4 シミュレーション結果(非軸対称). 木内建太(京大基研) 柴田大(京大基研)、吉田至順(東北天文)、関口雄一郎(国立天文台). We don’t have information of interior magnetic fields because. Toroidal / Poloidal (Cerda Duran et al. (08)).

kawena
Download Presentation

中性子星内部磁場の安定性

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. 中性子星内部磁場の安定性 アウトライン 0 イントロ 1 磁場中性子星の平衡形状 2 磁場の不安定性(線形解析) 3 シミュレーション結果(軸対称) 4 シミュレーション結果(非軸対称) 木内建太(京大基研) 柴田大(京大基研)、吉田至順(東北天文)、関口雄一郎(国立天文台)

  2. We don’t have information of interior magnetic fields because Toroidal / Poloidal (Cerda Duran et al. (08)) Also, toroidal field is easily generated by magnetic winding. So, there is a possibility that toroidal field dominates the poloidal component.

  3. How to construct magnetized star in equilibrium • Basic assumptions • 0. Stationary and axisymmetry • Perfect fluid • No meridional flow • Ideal MHD • Pure toroidal magnetic field • Barotropic EOS

  4. How to construct magnetized star in equilibrium Basic equations Maxwell equation (Magnetic field) Einstein equation (Gravitational field) Hydrostatic equilibrium equation (Matter field) For pure toroidal magnetic field case, Integrability condition Bernoulli eq. (1st integral of EOM) 4 elliptic equations for metric potentials

  5. Simple analogy for intergrability conditions Newtonian rotating equilibrium configurations without magnetic field Purely toroidal magnetic field in general relativistic equilibrium is given by

  6. How to construct magnetized star in equilibrium Basic equations Maxwell equation (Magnetic field) Einstein equation (Gravitational field) Hydrostatic equilibrium equation (Matter field) For pure toroidal magnetic field case, Integrability condition 4 elliptic equations for metric potentials Bernoulli eq. (1st integral of EOM) Numerical scheme : KEH (Komatsu et al.1987)

  7. Stellar structure on the meridional plane • Concentration of toroidal field deep inside the star • Prolate stellar configuration due to the strong magnetic fields • It is possible to construct hyper strong magnetized star, e.g., H/|W|=O(0.1)

  8. m=0

  9. m=1

  10. What happens after the onset of the instability ?

  11. Unstable configuration (k=2) comes to the stable one (k=1)

  12. Interchange instability induces the circular motion on the meridional plane and settles down to a quasi equilibrium state.

More Related