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publications
Test Paper Title Number 1
Published in Journal 1, 2009
This paper is about the number 1. The number 2 is left for future work.
Recommended citation: Your Name, You. (2009). "Paper Title Number 1." Journal 1. 1(1).
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A New Channel of Bulge Formation via the Destruction of Short Bars Permalink
Published in ApJ, 2020
Hunting for Wandering Massive Black Holes Permalink
Published in ApJ, 2020
Extended reduced-order surrogate models for scalar-tensor gravity in the strong field and applications to binary pulsars and gravitational waves Permalink
Published in PRD, 2021
Toward Horizon-scale Accretion onto Supermassive Black Holes in Elliptical Galaxies Permalink
Published in ApJ, 2023
Magnetized Accretion onto and Feedback from Supermassive Black Holes in Elliptical Galaxies Permalink
Published in ApJ, 2024
Idealized Global Models of Accretion Disks with Strong Toroidal Magnetic Fields Permalink
Published in , 2025
Cyclic Zoom: Multiscale GRMHD Modeling of Black Hole Accretion and Feedback Permalink
Published in ApJ, 2025
talks
Accretion and Feedback from Galaxy to Event Horizon
Published:
Accurately modeling supermassive black hole (SMBH) feeding and feedback from galactic to event horizon scales is a formidable task; the involved spatial scales span nearly nine orders of magnitude (from mpc to Mpc) and need to be resolved over an extended time period. We present a series of 3D (general relativistic) magnetohydrodynamic (GRMHD) simulations of the fueling of SMBHs on galactic scales, taking M87* as a typical case. The simulations reveal various accretion modes on different scales: magnetized filaments on scales \(\sim0.03-3\) kpc, a highly magnetized \(\beta \sim 10^{-3}\) thick disk within \(\sim 30\) pc, and a turbulent hot accretion flow within \(\sim0.3\) pc (\(10^3 r_{\rm g}\)) with strong outflows enough to balance the total cooling of the M87/Virgo hot halo out to \(\sim 50\) kpc. Furthermore, we present a “cyclic zoom” method to capture the dynamics of accretion flows across a vast range of spatial and temporal scales. The method can accelerate GRMHD simulations by \(\sim10^5\) times for problems with large scale separation. As applications, we simulate Bondi and rotating torus accretion onto black holes from galactic scales, covering an extremely large dynamic range. In Bondi accretion, the accretion rate is suppressed relative to the Bondi rate by \(\sim (10r_{\rm g}/r_{\rm B})^{1/2}\) with a feedback efficiency of \(\sim1\)% for vanishing spin, and \(\sim10\)% for spin \(a\sim 0.9\). Our new method likewise holds significant promise for applications to many other problems that need to cover vast spatial and temporal scales.
Accretion and Feedback from Galaxy to Event Horizon
Published:
Accurately modeling supermassive black hole (SMBH) feeding and feedback from galactic to event horizon scales is a formidable task; the involved spatial scales span nearly nine orders of magnitude (from mpc to Mpc) and need to be resolved over an extended time period. We present a series of 3D (general relativistic) magnetohydrodynamic (GRMHD) simulations of the fueling of SMBHs on galactic scales, taking M87* as a typical case. The simulations reveal various accretion modes on different scales: magnetized filaments on scales \(\sim0.03-3\) kpc, a highly magnetized \(\beta \sim 10^{-3}\) thick disk within \(\sim 30\) pc, and a turbulent hot accretion flow within \(\sim0.3\) pc (\(10^3 r_{\rm g}\)) with strong outflows enough to balance the total cooling of the M87/Virgo hot halo out to \(\sim 50\) kpc. Furthermore, we present a “cyclic zoom” method to capture the dynamics of accretion flows across a vast range of spatial and temporal scales. The method can accelerate GRMHD simulations by \(\sim10^5\) times for problems with large scale separation. As applications, we simulate Bondi and rotating torus accretion onto black holes from galactic scales, covering an extremely large dynamic range. In Bondi accretion, the accretion rate is suppressed relative to the Bondi rate by \(\sim (10r_{\rm g}/r_{\rm B})^{1/2}\) with a feedback efficiency of \(\sim1\)% for vanishing spin, and \(\sim10\)% for spin \(a\sim 0.9\). Our new method likewise holds significant promise for applications to many other problems that need to cover vast spatial and temporal scales.
teaching
Teaching experience 1
Undergraduate course, University 1, Department, 2014
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Teaching experience 2
Workshop, University 1, Department, 2015
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