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  • Postprocessing of Continuous Galerkin Solutions for Delay Differential Equations with Nonlinear Vanishing Delay

    Qiumei Huang, Kun Jiang, Xiuxiu Xu
    2019-08-09
    33746 2656 Pages:718-730
  • Optimized First-Order Taylor-Like Formulas and Gauss Quadrature Errors

    Joël Chaskalovic, Franck Assous
    2025-08-04
    6174 511 Pages:824-842
  • A Class of Runge-Kutta Methods for Backward Stochastic Differential Equations

    Xiao Tang, Jie Xiong
    2025-08-04
    6263 531 Pages:777-800
  • Stability and Superconvergence of a Special $Q_1$-Finite Volume Element Scheme over Quadrilateral Meshes

    Yanhui Zhou
    2025-04-29
    6985 512 Pages:556-584
  • Analysis of an Efficient Parameter Uniform Domain Decomposition Approach for Singularly Perturbed Gierer-Meinhardt Type Nonlinear Coupled Systems of Parabolic Problems

    Aakansha, Sunil Kumar, Pratibhamoy Das
    2025-04-29
    7095 533 Pages:459-482
  • Error Estimates for Semi-Discrete Finite Element Approximations for a Moving Boundary Problem Capturing the Penetration of Diffusants into Rubber

    Surendra Nepal, Yosief Wondmagegne, Adrian Muntean
    2022-03-22
    29952 3086 Pages:101-125
  • Higher Degree Immersed Finite Element Methods for Second-Order Elliptic Interface Problems

    S. Adjerid, M. Ben-Romdhane & T. Lin
    2014-11-01
    32978 2626 Pages:541-566
  • Analysis of Pollution-Free Approaches for Multi-Dimensional Helmholtz Equations

    Kun Wang, Yau Shu Wong, Jizu Huang
    2018-11-22
    33648 2762 Pages:412-435
  • Superconvergence of a Quadratic Finite Element Method on Adaptively Refined Anisotropic Meshes

    Weiming Cao
    2018-08-14
    32136 3670 Pages:288-306
  • Error Analysis of an Immersed Finite Element Method for Euler-Bernoulli Beam Interface Problems

    Min Lin, Tao Lin & Huili Zhang
    2017-10-03
    33055 2641 Pages:822-841
  • Superconvergence and Flux Recovery for an Enriched Finite Element Method

    Champike Attanayake, So-Hsiang Chou
    2021-08-09
    42373 2597 Pages:656-673
28 - 38 of 38 items << < 1 2 
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