Grad-div stabilized finite element Picard-Newton iterative methods for the Navier-Stokes equations

Conservative Finite Element Methods for Kirchhoff-Type Equations
Benjamin Dörich, Felix Krumbiegel, Jemal Rogava +2
arXiv22 Oct 2026PreprintarXiv licenceFull textNumerical analysis & scientific computingarXiv
Maximal L^p-L^q regularity of finite element methods for stochastic parabolic equations in polygonal domains
Genming Bai, Jianbo Cui, Buyang Li
arXiv18 Oct 2026PreprintarXiv licenceFull textNumerical analysis & scientific computingarXiv
A stabilized, nodal strain finite element method for small and large deformations: formulation, analysis, and impact on remeshing strategies
Nestor Rossi, Ignacio Romero
arXiv11 Sep 2026PreprintCC BY-NC-ND 4.0Full textMathematical physics Numerical analysis & scientific computingarXiv
Iterative Methods for Solving New Generalized Absolute Value Equations
Shubham Kumar, Joydip Dhar
arXiv29 Oct 2026PreprintarXiv licenceFull textOptimisation & controlarXiv
A Class of Higher-Order Iterative Methods for Simultaneous Solutions of Nonlinear Equations with Applications to Biological Problems
Monika Panwar, Sonia Bhalla, Ramandeep Behl +3
Mathematics23 Oct 2026Peer-reviewedCC BY 4.0Numerical analysis & scientific computingCrossref

Cite

BibTeX

@misc{shang2026graddiv,
  title = {{Grad-div stabilized finite element Picard-Newton iterative methods for the Navier-Stokes equations}},
  author = {Yueqiang Shang and Christian Engström},
  howpublished = {HAL},
  year = {2026},
  month = sep,
  url = {https://hal.science/hal-05748208v1},
}

RIS

TY  - UNPB
TI  - Grad-div stabilized finite element Picard-Newton iterative methods for the Navier-Stokes equations
AU  - Yueqiang Shang
AU  - Christian Engström
PY  - 2026
DA  - 2026/09/13
PB  - HAL
UR  - https://hal.science/hal-05748208v1
ER  -

Related

Cite