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Cited article:
Jan Giesselmann
ESAIM: M2AN, 43 5 (2009) 929-955
Published online: 2009-06-12
This article has been cited by the following article(s):
Traces for Functions of Bounded Variation on Manifolds with Applications to Conservation Laws on Manifolds with Boundary
Dietmar Kröner, Thomas Müller and Lena Maria Strehlau
SIAM Journal on Mathematical Analysis 47 (5) 3944 (2015)
DOI: 10.1137/140961766
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A central-upwind geometry-preserving method for hyperbolic conservation laws on the sphere
Abdelaziz Beljadid and Philippe LeFloch
Communications in Applied Mathematics and Computational Science 12 (1) 81 (2017)
DOI: 10.2140/camcos.2017.12.81
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Geometric error of finite volume schemes for conservation laws on evolving surfaces
Jan Giesselmann and Thomas Müller
Numerische Mathematik 128 (3) 489 (2014)
DOI: 10.1007/s00211-014-0621-5
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Late-time asymptotic behavior of solutions to hyperbolic conservation laws on the sphere
Abdelaziz Beljadid, Philippe G. LeFloch and Abdolmajid Mohammadian
Computer Methods in Applied Mechanics and Engineering 349 285 (2019)
DOI: 10.1016/j.cma.2019.02.012
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Intrinsic finite element method for advection-diffusion-reaction equations on surfaces
Elena Bachini, Matthew W. Farthing and Mario Putti
Journal of Computational Physics 424 109827 (2021)
DOI: 10.1016/j.jcp.2020.109827
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Jan Giesselmann and Thomas Müller
77 323 (2014)
DOI: 10.1007/978-3-319-05684-5_31
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Well-posedness theory for stochastically forced conservation laws on Riemannian manifolds
L. Galimberti and K. H. Karlsen
Journal of Hyperbolic Differential Equations 16 (03) 519 (2019)
DOI: 10.1142/S0219891619500188
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Formulation and convergence of the finite volume method for conservation laws on spacetimes with boundary
Jan Giesselmann and Philippe G. LeFloch
Numerische Mathematik 144 (4) 751 (2020)
DOI: 10.1007/s00211-020-01101-7
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