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This study focuses on the mechanisms behind core-collapse supernova (CCSN) explosions, emphasizing the role of gravitational wave (GW) emissions. It explores various theoretical models, including neutrino-heated convection, standing accretion shock instability, and magnetic jets. By integrating multi-dimensional approaches and turbulence models, the research enhances our understanding of the explosion dynamics and critical luminosities across different simulations. Collaboration among experts aims to unravel the complexities of CCSN, paving the way for advances in multi-messenger astrophysics.
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A Model for GW Emission from CCSN Explosions by Jeremiah W. Murphy NSF AAP Fellow (University of Washington) Collaborators: Christian Ott (Caltech), Adam Burrows (Princeton U.)
Indirect Direct
Neutrino Mechanism: • Neutrino-heated convection • Standing Accretion Shock Instability (SASI) • Explosions? Maybe • Acoustic Mechanism: • Explosions but caveats. • Magnetic Jets: • Only for very rapid rotations • Collapsar?
Mechanism is inherently multi-dimensional
Mechanism is inherently multi-dimensional GW Emission
Fundamental Question of Core-Collapse Theory Steady-State Accretion Explosion ?
Neutrino Mechanism: • Neutrino-heated convection • Standing Accretion Shock Instability (SASI) • Explosions? Maybe • Acoustic Mechanism: • Explosions but caveats. • Magnetic Jets: • Only for very rapid rotations • Collapsar?
Burrows & Goshy ‘93 Steady-state solution (ODE) Explosions! (No Solution) Le Critical Curve Steady-state accretion (Solution) . M
Is a critical luminosity relevant in hydrodynamic simulations?
A Theoretical Framework • Solutions for successful explosions • Develop Turbulence model for CCSN • Use 3D simulations to calibrate • Derive critical curve with turbulence • Use turbulence model in 1D rad-hydro simulations • Quick self consistent explosions • Systematic investigations of explosions, NS masses, etc.
Initial LIGO Enhanced LIGO Advanced LIGO
N2 < 0 Convectively unstable N2 > 0 N2 > 0 Stably stratified (gravity waves)
N2 < 0 Convectively unstable The Model: Buoyant Impulse vp N2 > 0 Dp Over shoot N2 > 0 Stably stratified (gravity waves) b(r) = ∫ N2dr = buoyant accel.
b Dp Rb = vp2 The Model: Buoyant Impulse b(r) = ∫ N2dr Dp ~ vp / N fp ~ N/(2) h+ fp vp Similar analysis for 3D convection in stellar interiors (Meakin& Arnett 2007, Arnett & Meakin 2009)
b Dp Rb = vp2 The Model: Buoyant Impulse b(r) = ∫ N2dr Dp ~ vp / N fp ~ N/(2) h+fpvp Similar analysis for 3D convection in stellar interiors (Meakin& Arnett 2007, Arnett & Meakin 2009)
) ( - dlnρ dlnP 1 GMr N2 = dlnr dlnr Γ1 r3
Local Thermodynamics and Neutrino transport Dense matter EOS ) ( - dlnρ dlnP 1 GMr N2 = dlnr dlnr Γ1 r3
Summary • GW Emission • Explosion Mechanism • Protoneutron Star Structure • Dense Matter EOS • Explosion Dynamics