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Journal of Computational Physics, Volume 288

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Volume 288, May 2015

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  - journals/jcphy/RossinelliHRGBK15
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Diego Rossinelli, Babak Hejazialhosseini, Wim M. van Rees, Mattia Gazzola, Michael Bergdorf, Petros Koumoutsakos:
MRAG-I2D: Multi-resolution adapted grids for remeshed vortex methods on multicore architectures. 1-18
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  - journals/jcphy/Svard15
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Magnus Svärd:
Weak solutions and convergent numerical schemes of modified compressible Navier-Stokes equations. 19-51
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  - journals/jcphy/ChenX15
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Songze Chen, Kun Xu:
A comparative study of an asymptotic preserving scheme and unified gas-kinetic scheme in continuum flow limit. 52-65
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Yingda Cheng, Andrew J. Christlieb, Xinghui Zhong:
Numerical study of the two-species Vlasov-Ampère system: Energy-conserving schemes and the current-driven ion-acoustic instability. 66-85
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  - journals/jcphy/ZhaoVO15
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Jing Zhao, Edwin A. H. Vollebregt, Cornelis W. Oosterlee:
A fast nonlinear conjugate gradient based method for 3D concentrated frictional contact problems. 86-100
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  - journals/jcphy/ShenWZ15
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Hua Shen, Chih-Yung Wen, Deliang Zhang:
A characteristic space-time conservation element and solution element method for conservation laws. 101-118
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  - journals/jcphy/VioleauL15
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Damien Violeau, Agnès Leroy:
Optimal time step for incompressible SPH. 119-130
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Emre Kiliç, Thomas F. Eibert:
Solution of 3D inverse scattering problems by combined inverse equivalent current and finite element methods. 131-149
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  - journals/jcphy/HouLS15
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Thomas Y. Hou, Qin Li, Hayden Schaeffer:
Sparse + low-energy decomposition for viscous conservation laws. 150-166
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Gang Guo, Arne T. Bittig, Adelinde M. Uhrmacher:
Lattice Monte Carlo simulation of Galilei variant anomalous diffusion. 167-180
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  - journals/jcphy/McCorquodaleDHC15
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Peter McCorquodale, Milo R. Dorr, Jeffrey A. F. Hittinger, Phillip Colella:
High-order finite-volume methods for hyperbolic conservation laws on mapped multiblock grids. 181-195
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  - journals/jcphy/PelantiS15
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Marica Pelanti, Keh-Ming Shyue:
Corrigendum to "A mixture-energy-consistent six-equation two-phase numerical model for fluids with interfaces, cavitation and evaporation waves" [J. Comput. Phys. 259 (2014) 331-357]. 196-197

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