4.5 Article

Formulation and convergence of the finite volume method for conservation laws on spacetimes with boundary

相关参考文献

注意:仅列出部分参考文献,下载原文获取全部文献信息。
Article Engineering, Multidisciplinary

Late-time asymptotic behavior of solutions to hyperbolic conservation laws on the sphere

Abdelaziz Beljadid et al.

COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING (2019)

Article Mathematics, Applied

A CENTRAL-UPWIND GEOMETRY-PRESERVING METHOD FOR HYPERBOLIC CONSERVATION LAWS ON THE SPHERE

Abdelaziz Beljadid et al.

COMMUNICATIONS IN APPLIED MATHEMATICS AND COMPUTATIONAL SCIENCE (2017)

Article Mathematics, Applied

Weakly regular fluid flows with bounded variation on the domain of outer communication of a Schwarzschild black hole spacetime

Philippe G. LeFloch et al.

JOURNAL DE MATHEMATIQUES PURES ET APPLIQUEES (2016)

Article Mathematics, Applied

TRACES FOR FUNCTIONS OF BOUNDED VARIATION ON MANIFOLDS WITH APPLICATIONS TO CONSERVATION LAWS ON MANIFOLDS WITH BOUNDARY

Dietmar Kroener et al.

SIAM JOURNAL ON MATHEMATICAL ANALYSIS (2015)

Article Physics, Mathematical

A Geometry-Preserving Finite Volume Method for Compressible Fluids on Schwarzschild Spacetime

Philippe G. LeFloch et al.

COMMUNICATIONS IN COMPUTATIONAL PHYSICS (2014)

Article Mathematics, Applied

Geometric error of finite volume schemes for conservation laws on evolving surfaces

Jan Giesselmann et al.

NUMERISCHE MATHEMATIK (2014)

Article Mathematics, Applied

Finite volume schemes on Lorentzian manifolds

P. Amorim et al.

Communications in Mathematical Sciences (2013)

Article Mathematics

Scalar conservation laws on constant and time-dependent Riemannian manifolds

Daniel Lengeler et al.

JOURNAL OF DIFFERENTIAL EQUATIONS (2013)

Article Mathematics, Applied

A CONVERGENCE RESULT FOR FINITE VOLUME SCHEMES ON RIEMANNIAN MANIFOLDS

Jan Giesselmann

ESAIM-MATHEMATICAL MODELLING AND NUMERICAL ANALYSIS-MODELISATION MATHEMATIQUE ET ANALYSE NUMERIQUE (2009)

Article Computer Science, Interdisciplinary Applications

Hyperbolic conservation laws on the sphere. A geometry-compatible finite volume scheme

Matania Ben-Artzi et al.

JOURNAL OF COMPUTATIONAL PHYSICS (2009)

Article Multidisciplinary Sciences

Logically rectangular finite volume methods with adaptive refinement on the sphere

Marsha J. Berger et al.

PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES (2009)

Article Mathematics, Applied

Well-posedness theory for geometry-compatible hyperbolic conservation laws on manifolds

Matania Ben-Artzi et al.

ANNALES DE L INSTITUT HENRI POINCARE-ANALYSE NON LINEAIRE (2007)