S
Scott H. Hawley
Researcher at Belmont University
Publications - 42
Citations - 1885
Scott H. Hawley is an academic researcher from Belmont University. The author has contributed to research in topics: Numerical relativity & Black hole. The author has an hindex of 12, co-authored 35 publications receiving 1741 citations. Previous affiliations of Scott H. Hawley include United States Naval Research Laboratory & Max Planck Society.
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Journal ArticleDOI
Measurements of Flow Speeds in the Corona Between 2 and 30 R
N. R. Sheeley,Y.-M. Wang,Scott H. Hawley,Scott H. Hawley,Guenter E. Brueckner,Kenneth P. Dere,Russell A. Howard,M. J. Koomen,Clarence M. Korendyke,D. J. Michels,S. E. Paswaters,Dennis G. Socker,O. C. St. Cyr,Dennis Wang,Philippe Lamy,A. Llebaria,Rainer Schwenn,G. M. Simnett,S. P. Plunkett,D. A. Biesecker +19 more
TL;DR: In this article, the authors tracked the birth and outflow of 50-100 of the most prominent moving coronal features and found that they originate about 3-4 R☉ from Sun center as radially elongated structures above the cusps of helmet streamers.
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Evolutions in 3D numerical relativity using fixed mesh refinement
TL;DR: This work presents results of 3D numerical simulations using a finite difference code featuring fixed mesh refinement (FMR), in which a subset of the computational domain is refined in space and time.
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The Magnetic Nature of Coronal Holes
TL;DR: The magnetic field strengths and field-line divergence rates in coronal holes can be related empirically to the bulk speed and the mass and energy flux densities of the solar wind plasma as discussed by the authors.
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Boson stars driven to the brink of black hole formation
TL;DR: In this paper, the authors presented a study of black hole threshold phenomena for a self-gravitating, massive complex scalar field in spherical symmetry, where the massless field is used to perturb the boson star via a purely gravitational interaction, which results in a significant transfer of energy from the mass-less field to the massive field, and the resulting (unstable) critical solutions persist for a finite time before either dispersing most of the mass to infinity (leaving a diffuse remnant) or forming a black hole.
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Toward standard testbeds for numerical relativity
Miguel Alcubierre,Gabrielle Allen,Carles Bona,David R. Fiske,Tom Goodale,F. Siddharta Guzman,Ian Hawke,Scott H. Hawley,Sascha Husa,Michael Koppitz,Christiane Lechner,Denis Pollney,David Rideout,Marcelo Salgado,Erik Schnetter,Edward Seidel,Hisa-aki Shinkai,Bela Szilagyi,Deirdre Shoemaker,Ryoji Takahashi,Jeffrey Winicour +20 more
TL;DR: In this article, a suite of standardized testbeds for comparing approaches to the numerical evolution of Einstein's equations that are designed to both probe their strengths and weaknesses and to separate out different effects, and their causes, seen in the results are presented.