1 Title, abstract and keywords
2 The main text
3 Bibliography
4 Acknowledgments
5 References
Back to Top
Document information
Published on 01/01/2000
DOI: 10.1007/s002110000174
Licence: CC BY-NC-SA license
Web of Science Core Collection® Times cited: 52
Crossref Cited-by Times cited: 55
OpenCitations.net Times cited: 29
OpenCitations.net - Citing documents:
- R. Codina, J. Blasco, G. Buscaglia, A. Huerta. Implementation of a stabilized finite element formulation for the incompressible Navier-Stokes equations based on a pressure gradient projection. Int. J. Numer. Meth. Fluids 37(4) (2001) DOI 10.1002/fld.182
- J. Blasco, M. Maidana, M. Espino. A fully 3D finite element model for non-hydrostatic coastal flows with a free surface. Int. J. Numer. Meth. Fluids 60(6) DOI 10.1002/fld.1904
- Y. Shang. New stabilized finite element method for time-dependent incompressible flow problems. Int. J. Numer. Meth. Fluids DOI 10.1002/fld.2010
- E. Burman, M. Fernández. Continuous interior penalty finite element method for the time-dependent Navier–Stokes equations: space discretization and convergence. Numer. Math. 107(1) (2007) DOI 10.1007/s00211-007-0070-5
- S. Badia, R. Codina. Convergence analysis of the FEM approximation of the first order projection method for incompressible flows with and without the inf-sup condition. Numer. Math. 107(4) (2007) DOI 10.1007/s00211-007-0099-5
- Y. Wu, L. Mei, M. Qiu, Y. Chu. A Stabilized Finite Volume Element Method for Stationary Stokes–Darcy Equations Using the Lowest Order. Int. J. Comput. Methods (2019) DOI 10.1142/s0219876219500531
- R. Codina, J. Principe, S. Badia. Dissipative Structure and Long Term Behavior of a Finite Element Approximation of Incompressible Flows with Numerical Subgrid Scale Modeling. (2011) DOI 10.1007/978-90-481-9809-2_5
- S. Badia, R. Codina. Algebraic pressure segregation methods for the incompressible Navier-Stokes equations. ARCO 15(3) DOI 10.1007/bf03024946
- T. Zhang, L. Tang. A stabilized finite volume method for Stokes equations using the lowest order P 1 − P 0 element pair. Adv Comput Math 41(4) (2014) DOI 10.1007/s10444-014-9385-9
- E. Burman, M. Fernández, P. Hansbo. Continuous Interior Penalty Finite Element Method for Oseen's Equations. SIAM J. Numer. Anal. 44(3) DOI 10.1137/040617686
- R. Araya, G. Barrenechea, A. Poza, F. Valentin. Convergence Analysis of a Residual Local Projection Finite Element Method for the Navier–Stokes Equations. SIAM J. Numer. Anal. 50(2) DOI 10.1137/110829283
- P. Bochev, C. Dohrmann, M. Gunzburger. Stabilization of Low-order Mixed Finite Elements for the Stokes Equations. SIAM J. Numer. Anal. 44(1) DOI 10.1137/s0036142905444482
- R. Araya, A. Poza, F. Valentin. A low-order local projection method for the incompressible Navier–Stokes equations in two- and three-dimensions. IMA J Numer Anal (2015) DOI 10.1093/imanum/drv004
- Y. Shang. A parallel stabilized finite element method based on the lowest equal-order elements for incompressible flows. Computing 102(1) (2019) DOI 10.1007/s00607-019-00729-0
- C. Yang, J. Samper. A Subgrid-Scale Stabilized Finite Element Method for Multicomponent Reactive Transport through Porous Media. Transp Porous Med 78(1) (2008) DOI 10.1007/s11242-008-9288-7
- T. Hughes, G. Scovazzi, L. Franca. Multiscale and Stabilized Methods. (2017) DOI 10.1002/9781119176817.ecm051
- T. Hughes, G. Scovazzi, L. Franca. Multiscale and Stabilized Methods. (2017) DOI 10.1002/9781119176817.ecm2051
- S. Idelsohn, E. Oñate. The challenge of mass conservation in the solution of free-surface flows with the fractional-step method: Problems and solutions. Int. J. Numer. Meth. Biomed. Engng. 26(10) (2008) DOI 10.1002/cnm.1216
- V. John. The Stokes Equations. (2016) DOI 10.1007/978-3-319-45750-5_4
- K. Zhao, Y. He, T. Zhang. A Stabilized Finite Element Method for Non-Stationary Conduction-Convection Problems. Adv Appl Math Mech 3(2) (2015) DOI 10.4208/aamm.10-m1042
- Y. Bai, M. Feng. A New L2 Projection Method for the Oseen Equations. Adv. Appl. Math. Mech. 9(6) (2017) DOI 10.4208/aamm.2016.m1420
- Y. Qin, M. Feng, K. Luo, K. Wu. Local projection stabilized finite element method for Navier-Stokes equations. Appl. Math. Mech.-Engl. Ed. 31(5) (2010) DOI 10.1007/s10483-010-0513-z
- A. Wang, J. Li, Z. Di, X. Tian, D. Xie. A New Reduced Stabilized Mixed Finite-Element Method Based on Proper Orthogonal Decomposition for the Transient Navier-Stokes Equations. Mathematical Problems in Engineering 2011 DOI 10.1155/2011/895386
- A. Wang, X. Zhao, P. Qin, D. Xie. An Oseen Two-Level Stabilized Mixed Finite-Element Method for the 2D/3D Stationary Navier-Stokes Equations. Abstract and Applied Analysis 2012 DOI 10.1155/2012/520818
- T. Zhang, S. Xu, J. Deng. Stabilized Multiscale Nonconforming Finite Element Method for the Stationary Navier-Stokes Equations. Abstract and Applied Analysis 2012 DOI 10.1155/2012/651808
- E. Burman, P. Hansbo. The Edge Stabilization Method for Finite Elements in CFD. DOI 10.1007/978-3-642-18775-9_17
- S. Badia, R. Codina. Algebraic Pressure Segregation Methods for the Incompressible Navier-Stokes Equations. Arch Computat Methods Eng 15(3) (2008) DOI 10.1007/s11831-008-9020-3
- C. de Saracibar, M. Chiumenti, M. Cervera, N. Dialami, A. Seret. Computational Modeling and Sub-Grid Scale Stabilization of Incompressibility and Convection in the Numerical Simulation of Friction Stir Welding Processes. Arch Computat Methods Eng 21(1) (2014) DOI 10.1007/s11831-014-9094-z
- R. Codina, N. Hernández - Silva. Stabilized Finite Element Approximation of the Stationary Magneto-Hydrodynamics Equations. Comput Mech 38(4-5) (2006) DOI 10.1007/s00466-006-0037-x
Share this document
claim authorship
Are you one of the authors of this document?