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Accuracy Enhancement of Discontinuous Galerkin Method for Hyperbolic Systems

• Authors : null Tie Zhang & Jingna Liu

Subjects: 0101 mathematics; 01 natural sciences

• Source: Numerical Mathematics: Theory, Methods and Applications. 7:214-233

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MULTIDIMENSIONAL RELAXATION APPROXIMATIONS FOR HYPERBOLIC SYSTEMS OF CONSERVATION LAWS.

• Authors : Seaïd, Mohammed¹

• Source: Journal of Computational Mathematics. Jul2007, Vol. 25 Issue 4, p440-457. 18p.

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Absorbing Boundary Conditions for Hyperbolic Systems

• Authors : Ehrhardt, Matthias

Subjects: ddc:510; Absorbing boundary conditions; Engquist and Majda approach

• Source: Numerical Mathematics: Theory, Methods and Applications. 3:295-337

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THE OPTIMAL CONVERGENCE ORDER OF THE DISCONTINUOUS FINITE ELEMENT METHODS FOR FIRST ORDER HYPERBOLIC SYSTEMS.

• Authors : Tie Zhang¹ ; Datao Shi¹ ; Zhen Li¹

• Source: Journal of Computational Mathematics. Sep2008, Vol. 26 Issue 5, p689-701. 13p.

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AN EFFICIENT METHOD FOR COMPUTING HYPERBOLIC SYSTEMS WITH GEOMETRICAL SOURCE TERMS HAVING CONCENTRATIONS.

• Authors : Shi Jin^1,2 ; Xin Wen³

• Source: Journal of Computational Mathematics. Mar2004, Vol. 22 Issue 2, p230-249. 20p. 25 Graphs.

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THE OPTIMAL ORDER ERROR ESTIMATES FOR FINITE ELEMENT APPROXIMATIONS TO HYPERBOLIC PROBLEMS.

• Authors : Tie Zhang¹

• Source: Journal of Computational Mathematics. May2005, Vol. 23 Issue 3, p275-281. 10p. 2 Diagrams.

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Vectorial kinetic relaxation model with central velocity. Application to implicit relaxations schemes

• Authors : Coulette, David; Courtès, Clémentine; Franck, Emmanuel ...

Subjects: Implicit scheme; Euler equation; relaxation

• Source: ISSN: 1815-2406 ; Communications in Computational Physics ; https://hal.science/hal-01942317 ; Communications in Computational Physics, 2020, 27 (4), ⟨10.4208/cicp.OA-2019-0013⟩.

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Semi-Group Stability of Finite Difference Schemes in Corner Domains

• Authors : Benoit, Antoine; Benoit, Antoine

Subjects: Mathématiques; Informatique mathématique; Strong stability

• Source: Numerical Mathematics: Theory, Methods and Applications. 11:618-654

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Linear Stability of Hyperbolic Moment Models for Boltzmann Equation

• Authors : Di, Yana; Fan, Yuwei; Li, Ruo

Subjects: FOS: Physical sciences; Mathematical Physics (math-ph); 0101 mathematics

• Source: Numerical Mathematics: Theory, Methods and Applications. 10:255-277

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