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  • Towards the Efficient Calculation of Quantity of Interest from Steady Euler Equations I: A Dual-Consistent DWR-Based $h$-Adaptive Newton-GMG Solver

    Jingfeng Wang, Guanghui Hu
    2024-04-10
    DOI:10.4208/cicp.OA-2023-0196
    24705 2303 pp. 579-608 Open Access
  • Structure-Preserving Finite-Element Schemes for the Euler-Poisson Equations

    Matthias Maier, John N. Shadid, Ignacio Tomas
    2023-04-28
    DOI:10.4208/cicp.OA-2022-0205
    33233 3012 pp. 647-691
  • An Adjoint-Based h-Adaptive Reconstructed Discontinuous Galerkin Method for the Steady-State Compressible Euler Equations

    Jian Cheng, Shengjiao Yu, Huiqiang Yue, Tiegang Liu
    2019-04-28
    DOI:10.4208/cicp.OA-2018-0070
    47135 3261 pp. 855-879
  • An Approach to Obtain the Correct Shock Speed for Euler Equations with Stiff Detonation

    Bin Yu, Linying Li, Bin Zhang, Jianhang Wang
    2019-10-31
    DOI:10.4208/cicp.OA-2015-0008
    42463 4400 pp. 259-284
  • Kinetic Energy Preserving and Entropy Stable Finite Volume Schemes for Compressible Euler and Navier-Stokes Equations

    Praveen Chandrashekar
    2013-11-05
    DOI:10.4208/cicp.170712.010313a
    40487 4478 pp. 1252-1286
  • Accuracy of the Adaptive GRP Scheme and the Simulation of 2-D Riemann Problems for Compressible Euler Equations

    Ee Han, Jiequan Li, Huazhong Tang
    2011-10-01
    DOI:10.4208/cicp.280410.300710a
    41146 4078 pp. 577-606
  • All Speed Scheme for the Low Mach Number Limit of the Isentropic Euler Equations

    Pierre Degond, Min Tang
    2011-10-01
    DOI:10.4208/cicp.210709.210610a
    39652 4609 pp. 1-31
  • A Jacobian-Free Newton Krylov Implicit-Explicit Time Integration Method for Incompressible Flow Problems

    Samet Y. Kadioglu, Dana A. Knoll
    2013-05-05
    DOI:10.4208/cicp.020312.180712a
    40145 4397 pp. 1408-1431
  • High-Order Accurate Entropy Stable Finite Difference Schemes for the Compressible Euler Equations with the van der Waals Equation of State on Adaptive Moving Meshes

    Shangting Li, Huazhong Tang
    2025-08-08
    DOI:10.4208/cicp.OA-2024-0152
    4737 503 pp. 538-574
  • Continuous Finite Element Subgrid Basis Functions for Discontinuous Galerkin Schemes on Unstructured Polygonal Voronoi Meshes

    Walter Boscheri, Michael Dumbser, Elena Gaburro
    2022-07-06
    DOI:10.4208/cicp.OA-2021-0235
    42379 3776 pp. 259-298
  • Central WENO Subcell Finite Volume Limiters for ADER Discontinuous Galerkin Schemes on Fixed and Moving Unstructured Meshes

    Walter Boscheri, Matteo Semplice, Michael Dumbser
    2018-10-11
    DOI:10.4208/cicp.OA-2018-0069
    46929 3588 pp. 311-346
  • A Runge Kutta Discontinuous Galerkin Method for Lagrangian Compressible Euler Equations in Two-Dimensions

    Zhenzhen Li, Xijun Yu, Jiang Zhu, Zupeng Jia
    2020-07-31
    DOI:10.4208/cicp.210313.181213s
    40983 4054 pp. 1184-1206
  • A Class of Hybrid DG/FV Methods for Conservation Laws III: Two-Dimensional Euler Equations

    Laiping Zhang, Wei Liu, Lixin He, Xiaogang Deng
    2012-12-01
    DOI:10.4208/cicp.210111.140711a
    40836 4646 pp. 284-314
  • On Exact Conservation for the Euler Equations with Complex Equations of State

    J. W. Banks
    2010-08-01
    DOI:10.4208/cicp.090909.100310a
    40846 3989 pp. 995-1015
  • An Explicit MUSCL Scheme on Staggered Grids with Kinetic-Like Fluxes for the Barotropic and Full Euler System

    Thierry Goudon, Julie Llobell, Sebastian Minjeaud
    2020-07-30
    DOI:10.4208/cicp.OA-2018-0307
    46032 3790 pp. 672-724
  • A Moving Mesh Method for the Euler Flow Calculations Using a Directional Monitor Function

    H.-Z. Tang
    2006-01-01
    39404 4024 pp. 656-676
  • High Moment and Pathwise Error Estimates for Fully Discrete Mixed Finite Element Approximations of Stochastic Navier-Stokes Equations with Additive Noise

    Xiaobing Feng, Liet Vo
    2024-10-09
    DOI:10.4208/cicp.OA-2023-0234
    15372 1244 pp. 821-849
  • A Space-Time Conservative Method for Hyperbolic Systems with Stiff and Non-Stiff Source Terms

    S. Qamar & G. Warnecke
    2006-01-01
    208 85 pp. 449-478
  • A Space-Time Conservative Method for Hyperbolic Systems with Stiff and Non-Stiff Source Terms

    S. Qamar & G. Warnecke
    2006-01-01
    38521 4034 pp. 449-478
  • A Fast Finite Difference Method for Tempered Fractional Diffusion Equations

    Xu Guo, Yutian Li, Hong Wang
    2018-09-17
    DOI:10.4208/cicp.OA-2018-0001
    47146 3347 pp. 531-556
  • High Order Fixed-Point Sweeping WENO Methods for Steady State of Hyperbolic Conservation Laws and Its Convergence Study

    Liang Wu, Yong-Tao Zhang, Shuhai Zhang, Chi-Wang Shu
    2018-04-04
    DOI:10.4208/cicp.130715.010216a
    40589 3221 pp. 835-869
  • A New Family of High Order Unstructured MOOD and ADER Finite Volume Schemes for Multidimensional Systems of Hyperbolic Conservation Laws

    Raphael Loubere, Michael Dumbser, Steven Diot
    2014-12-08
    DOI:10.4208/cicp.181113.140314a
    39691 3901 pp. 718-763
  • On Arbitrary-Lagrangian-Eulerian One-Step WENO Schemes for Stiff Hyperbolic Balance Laws

    Michael Dumbser, Ariunaa Uuriintsetseg, Olindo Zanotti
    2014-08-05
    DOI:10.4208/cicp.310112.120912a
    41217 4163 pp. 301-327
  • Bound-Preserving Point-Average-Moment PolynomiAl-Interpreted (PAMPA) Scheme: One-Dimensional Case

    Rémi Abgrall, Miaosen Jiao, Yongle Liu, Kailiang Wu
    2026-01-15
    DOI:10.4208/cicp.OA-2024-0266
    3288 383 pp. 29-58
  • A New Class of Very-High-Order Finite Difference TENO Schemes with Discontinuity-Resolving Property for Compressible Euler Equations

    Tian Liang, Lin Fu
    2024-10-09
    DOI:10.4208/cicp.OA-2024-0071
    16975 1259 pp. 618-650
  • Analysis of Discontinuity Detectors and Hybrid WCNS Schemes Based on Waveform Recognition

    Hao Zhang, Yidao Dong, Shichao Zheng, Xiaogang Deng
    2023-09-04
    DOI:10.4208/cicp.OA-2023-0080
    34301 2739 pp. 418-455
  • Adaptive Order WENO Reconstructions for the Semi-Lagrangian Finite Difference Scheme for Advection Problem

    Jiajie Chen, Xiaofeng Cai, Jianxian Qiu, Jing-Mei Qiu
    2021-04-30
    DOI:10.4208/cicp.OA-2020-0073
    48680 4396 pp. 67-96
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