1 / 18

X-Ray image of Crab Nebula Pulsar Credit: NASA/CXC/ASU/J. Hester et al.)

Molecular Dynamics Simulations of Non-uniform Dense Matter and Neutrino Interactions in Supernovae. Liliana Caballero With Pf. Horowitz. Indiana University NNPSS June/13/2005. X-Ray image of Crab Nebula Pulsar Credit: NASA/CXC/ASU/J. Hester et al.). Outline.

ogrubbs
Télécharger la présentation

X-Ray image of Crab Nebula Pulsar Credit: NASA/CXC/ASU/J. Hester et al.)

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. Molecular Dynamics Simulations of Non-uniform Dense Matter and Neutrino Interactions in Supernovae Liliana Caballero With Pf. Horowitz Indiana University NNPSS June/13/2005 X-Ray image of Crab Nebula Pulsar Credit: NASA/CXC/ASU/J. Hester et al.)

  2. Outline • Introduction: Supernova and Neutron Stars • Ion Response • Neutrino-Nucleus scattering • Model • Simulation Results • Future Work

  3. Supernova Neutrinos Collapse of a Massive Star Gravitational Force vs. Nuclear Fusion • Iron Core -> energy barrier->collapse • Most of the energy is lost by neutrino emission: p+e -> n+νe • Density increment->Strong Force & Fermi Degeneracy->Outward Pressure • Neutron Star SN1987A

  4. Mass= 1.4 Sun Mass Radius=10 km Image taken from Dany Pierre Page, Neutron Star (Theory) Group at UNAM

  5. r~1012 g/cm3 • Medium= Plasma Electrons and Nuclei • Neutrino Trapping in Supernova • Neutrino-Nucleus elastic scattering • Ion, Electron Screening have important effect Ion Response

  6. Ion Response • Linear Response -> Neutrino-Nucleus Elastic Cross Section: • Correlation Function g(r) • Static Structure Factor S(q) • Dynamic Structure Factor S(q,w)

  7. Correlation Function g(r) Probability of finding another ion a distance r from a given ion. r

  8. Static Structure Factor Charge Density Ground State

  9. Model • Classical Approximation • Ions interact via screened Coulomb potential le electron screening rij distance between Ions

  10. 1 1 L 2 2 Monte Carlo Simulation • T= 1 Mev • N ions • 56Fe • ρ =1x1012 g/cm3 • Periodic Boundary Conditions • ri at equilibrium, i=1,N

  11. Correlation Function N=1000 λe=10 fm L=382 fm

  12. Static Structure Factor N=1000 λe=10 fm L=382 fm

  13. Dynamic Response Dynamic Structure Factor

  14. Molecular Dynamics Algorithm • Verlet Algorithm

  15. Molecular Dynamic Simulation • T= 1 MeV • N ions • 56Fe • ρ =1x1012 g/cc • Periodic Boundary Condition • ri(t), i=1,N

  16. Dynamic Structure Factor N=500 λe=10 fm L=304 fm

  17. Peaks

  18. Future Work • Ion-Ion Screening model break down at large density • N=100000 nucleons MDGRAPE • Dynamical Response Pasta

More Related