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  1. An adaptive discontinuous finite volume element method for the Allen-Cahn equation

    In this paper, the discontinuous finite volume element method (DFVEM) is considered to solve the Allen-Cahn equation which contains strong...

    Jian Li, Jiyao Zeng, Rui Li in Advances in Computational Mathematics
    Article 21 July 2023
  2. An Upwind Mixed Finite Volume Element-fractional Step Method and Convergence Analysis for Three-dimensional Compressible Contamination Treatment from Nuclear Waste

    In this paper the authors discuss a numerical simulation problem of three-dimensional compressible contamination treatment from nuclear waste. The...

    Chang-feng Li, Yi-rang Yuan, Huai-ling Song in Acta Mathematicae Applicatae Sinica, English Series
    Article 01 October 2023
  3. A Quadratic Discontinuous Finite Volume Element Scheme for Stokes Problems

    In this paper, we construct a quadratic discontinuous finite volume scheme for Stokes equations. Specifically, the quadratic discontinuous finite...

    Yuzhi Lou, Hongxing Rui in Journal of Scientific Computing
    Article 05 April 2024
  4. Space-Time Adaptive ADER-DG Finite Element Method with LST-DG Predictor and a posteriori Sub-cell WENO Finite-Volume Limiting for Simulation of Non-stationary Compressible Multicomponent Reactive Flows

    The space-time adaptive ADER finite element DG method with a posteriori correction technique of solutions on subcells by the finite-volume ADER-WENO...

    Article 21 March 2023
  5. Mesh Conditions of the Preserving-Maximum-Principle Linear Finite Volume Element Method for Anisotropic Diffusion-Convection-Reaction Equations

    We develop mesh conditions for linear finite volume element approximations of anisotropic diffusionconvectionreaction problems to satisfy the...

    Lei Lin, Jun-liang Lv, ... Guang-wei Yuan in Acta Mathematicae Applicatae Sinica, English Series
    Article 17 June 2023
  6. Unified construction and L2 analysis for the finite volume element method over tensorial meshes

    We provide a unified construction for high order finite volume element (FVE) schemes with the optimal L 2 convergence rate over tensorial meshes in...

    Yuqing Zhang, **ang Wang in Advances in Computational Mathematics
    Article 02 January 2023
  7. Introduction to the Finite Element Method

    The first chapter classifies the content as well as the focus of this textbook. The importance of computational methods in the modern design process...
    Chapter 2023
  8. A Mixed Finite Element and Characteristic Mixed Finite Element for Incompressible Miscible Darcy-Forchheimer Displacement and Numerical Analysis

    In this paper a mixed finite element-characteristic mixed finite element method is discussed to simulate an incompressible miscible Darcy-Forchheimer...

    Yirang Yuan, Changfeng Li, ... Qing Yang in Acta Mathematica Scientia
    Article 12 July 2023
  9. The Hermite Finite Volume Method with Global Conservation Law

    We construct a high-order (cubic) Hermite finite volume method (FVM-2L) with a two-layered dual strategy on triangular meshes, which possesses the...

    **nyuan Zhang, **ang Wang in Journal of Scientific Computing
    Article 27 November 2023
  10. The Finite Element Method

    For d = 1, 2, 3, consider the Poisson equation in a bounded d-dimensional domain as a model problem. We describe the basic components of the finite...
    Chapter 2022
  11. An entropy stable finite volume method for a compressible two phase model

    We study a binary mixture of compressible viscous fluids modelled by the Navier-Stokes-Allen-Cahn system with isentropic or ideal gas law. We propose...

    Eduard Feireisl, Mădălina Petcu, Bangwei She in Applications of Mathematics
    Article 29 March 2023
  12. The finite volume element method for the two-dimensional space-fractional convection–diffusion equation

    We develop a fully discrete finite volume element scheme of the two-dimensional space-fractional convection–diffusion equation using the finite...

    Yanan Bi, Ziwen Jiang in Advances in Difference Equations
    Article Open access 16 August 2021
  13. A structure-preserving finite element method for the multi-phase Mullins–Sekerka problem with triple junctions

    We consider a sharp interface formulation for the multi-phase Mullins–Sekerka flow. The flow is characterized by a network of curves evolving such...

    Tokuhiro Eto, Harald Garcke, Robert Nürnberg in Numerische Mathematik
    Article Open access 14 June 2024
  14. Pointwise adaptive non-conforming finite element method for the obstacle problem

    In this article, we develop a posteriori error analysis of a non-conforming finite element method in the supremum norm for the elliptic obstacle...

    Kamana Porwal, Ritesh Singla in Computational and Applied Mathematics
    Article 02 April 2024
  15. A weak Galerkin finite-element method for singularly perturbed convection–diffusion–reaction problems with interface

    In this paper, a weak Galerkin (WG) finite-element method is developed and analyzed for singularly perturbed convection–diffusion–reaction problems...

    Tazuddin Ahmed, Rashmita Baruah, Raman Kumar in Computational and Applied Mathematics
    Article 29 September 2023
  16. Two-grid Method of Expanded Mixed Finite Element Approximations for Parabolic Integro-differential Optimal Control Problems

    This paper aims to construct a two-grid scheme of fully discretized expanded mixed finite element methods for optimal control problems governed by...

    Yan-** Chen, Jian-wei Zhou, Tian-liang Hou in Acta Mathematicae Applicatae Sinica, English Series
    Article 01 June 2024
  17. On the condition number of the finite element method for the Laplace–Beltrami operator

    We give an upper bound for the condition number of the finite element operator for the Laplace-Beltrami operator on closed surfaces immersed in ...

    Marcial Nguemfouo, Michaël Nd**ga in Journal of Elliptic and Parabolic Equations
    Article 30 October 2023
  18. An Energy-based Overset Finite Element Method for Pseudo-static Structural Analysis

    This paper addresses a simple energy-based overset finite element method (EbO-FEM) to solve pseudo-static deformation problems consisting of...

    Haruka Tomobe, Vikas Sharma, ... Hitoshi Morikawa in Journal of Scientific Computing
    Article Open access 28 January 2023
  19. Solving the Pure Neumann Problem by a Mixed Finite Element Method

    Abstract

    This paper proposes a new method for the numerical solution of the pure Neumann problem for the diffusion equation in a mixed formulation....

    M. I. Ivanov, I. A. Kremer, Yu. M. Laevsky in Numerical Analysis and Applications
    Article 08 December 2022
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