2006
DOI: 10.1086/504594
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Simulating Radiating and Magnetized Flows in Multiple Dimensions with ZEUS‐MP

Abstract: This paper describes ZEUS-MP, a multi-physics, massively parallel, message-passing implementation of the ZEUS code. ZEUS-MP differs significantly from the thoroughly documented ZEUS-2D code, the completely undocumented (in peer-reviewed literature) ZEUS-3D code, and a marginally documented "version 1" of ZEUS-MP first distributed publicly in 1999. ZEUS-MP offers an MHD algorithm which is better suited for multidimensional flows than the ZEUS-2D module by virtue of modifications to the Method of Characteristics… Show more

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Cited by 321 publications
(334 citation statements)
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“…All the simulations presented here are done with the ZEUS MP code (Hayes et al 2006). This is a three dimensional Newtonian magneto-hydrodynamics code, which solves the Euler equations on a staggered mesh grid.…”
Section: Methodsmentioning
confidence: 99%
“…All the simulations presented here are done with the ZEUS MP code (Hayes et al 2006). This is a three dimensional Newtonian magneto-hydrodynamics code, which solves the Euler equations on a staggered mesh grid.…”
Section: Methodsmentioning
confidence: 99%
“…A fourth group has used a version of the Zeus-MP code (Hayes et al 2006;Iwakami et al 2008Iwakami et al , 2009a for hydrodynamics and the IDSA scheme for neutrino transport (Liebendörfer et al 2009), which we will refer to as "Zeus +IDSA." Zeus+IDSA is fully Newtonian and the transport omits inelastic (energy exchanging) scattering in favor of the elastic versions.…”
Section: Other Axisymmetric Simulationsmentioning
confidence: 99%
“…We employ the equation of state (EOS) by Lattimer & Swesty (1991) with a compressibility modulus of K = 220 MeV (LS220). For the calculations presented here, self-gravity is computed by a Newtonian monopole approximation and our code is updated, from the ZEUS-MP (Hayes et al 2006) code as was used in Takiwaki et al (2014), to use high-resolution shock capturing scheme with an approximate Riemann solver of Einfeldt (1988) for more details).…”
Section: Numerical Schemementioning
confidence: 99%