A central differencing simulation of the Orszag-Tang vortex system

IEEE Transactions on Plasma Science

Volumn 33, Issue 2 I, 2005, Pages 470-471

  Balbás, Jorge ^a   Tadmor, Eitan ^b  

^a UNIVERSITY OF MICHIGAN   (United States)

^b Bldg 142   (United States)

Author keywords

High resolution central schemes; Ideal magnetohydrodynamics (MHD) equations; Jacobian free form; Multidimensional conservation laws; Nonoscillatory

Indexed keywords

BOUNDARY CONDITIONS; MAGNETIC FIELDS; MAGNETOHYDRODYNAMICS; MATHEMATICAL MODELS; PLASMA DENSITY; PLASMA OSCILLATIONS; PLASMA SHOCK WAVES; PLASMA TURBULENCE;

HIGH RESOLUTION CENTRAL SCHEMES; IDEAL MAGNETOHYDRODYNAMICS EQUATIONS; JACOBIAN FREE FORM; MULTIDIMENSIONAL CONSERVATION LAWS; NONOSCILLATORY;

PLASMA SIMULATION;

EID: 18844379124     PISSN: 00933813     EISSN: None     Source Type: Journal    
DOI: 10.1109/TPS.2005.845282     Document Type: Article

References (6)

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3. H. nessayahu and E. Tadmor, "Nonoscillatory central differencing for hyperbolic conservation laws," J. Comput. Phys., vol. 87, no. 2, pp. 408-463, 1990.
4. J. Balbás, E. Tadmor, and C.-C. Wu, "Non-oscillatory central schemes for one- and two-dimensional MHD equations. I," J. Comput. Phys., vol. 201, no. 20, pp. 261-285, 2004.
5. A. Kurganov and D. Levy, "A third-order semidiscrete central scheme for conservation laws and convection-diffusion equations," in SIAM J. Sci. Comput., vol. 22, 2000, pp. 1461-1488.
6. S. Gottlieb, C.-W. Shu, and E. Tadmor, "Strong stability-preserving high order time discretization methods," in SIAM Rev., vol. 43, 2001, pp. 89-112.