This article is cited in 4 scientific papers (total in 4 papers)
Calculations of bidimentional test problems by a method of adaptive artificial viscosity
I. V. Popov, I. V. Fryazinov
Institute for Mathematical Modeling of Russian Academy of Science, Moscow
Calculations 2D-dimentional test gas dynamics problems by a new, net method of adaptive artificial viscosity (AAV), in detail described in  and , generalized in  on a case of two and three measurements are resulted. In Cartesian coordinates in Eulerian variables in a rectangular and step areas the equations are considered.
The equations become isolated the equation of a condition ideal gas. Test problems are taken from –. Comparison of the decision of these problems by method AAV and by other methods published in clauses – is spent.
2D-dimentional gas dynamics problems, method of adaptive artificial viscosity.
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Mathematical Models and Computer Simulations, 2010, 2:6, 724–732
I. V. Popov, I. V. Fryazinov, “Calculations of bidimentional test problems by a method of adaptive artificial viscosity”, Matem. Mod., 22:5 (2010), 57–66; Math. Models Comput. Simul., 2:6 (2010), 724–732
Citation in format AMSBIB
\by I.~V.~Popov, I.~V.~Fryazinov
\paper Calculations of bidimentional test problems by a~method of adaptive artificial viscosity
\jour Matem. Mod.
\jour Math. Models Comput. Simul.
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I. V. Popov, I. V. Fryazinov, “About the new choice of adaptive artificial viscosity”, Math. Models Comput. Simul., 3:4 (2011), 411–418
I. V. Popov, I. V. Fryazinov, “Finite-difference method for computation of the 3-D gas dynamics equations with artificial viscosity”, Math. Models Comput. Simul., 3:5 (2011), 587–595
I. V. Popov, I. V. Fryazinov, “Method of adaptive artificial viscosity for the equations of gas dynamics on triangular and tetrahedral grids”, Math. Models Comput. Simul., 5:1 (2013), 50–62
O. B. Bocharova, M. G. Lebedev, I. V. Popov, V. V. Sitnik, I. V. Fryazinov, “Shock wave reflection from the axis of symmetry in a nonuniform flow with the formation of a circulatory flow zone”, Math. Models Comput. Simul., 6:2 (2014), 142–154
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