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International Journal of Computer Mathematics Volume 91, 2014 - Issue 9
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Section B

Weighted least-squares finite element methods for the linearized Navier–Stokes equations

Hsueh-Chen LeeGeneral Education Center, Wenzao Ursuline University of Languages, 900 Mintsu 1st Road, Kaohsiung807, TaiwanCorrespondence[email protected]
Pages 1964-1985 | Received 28 Apr 2013, Accepted 05 Nov 2013, Published online: 26 Mar 2014

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Read on this site (2)

Sattar M. Hassan & Akil J. Harfash. (2023) Finite element analysis of chemotaxis-growth model with indirect attractant production and logistic source. International Journal of Computer Mathematics 100:4, pages 745-774.
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Hsueh-Chen Lee. (2018) Adaptive weights for mass conservation in a least-squares finite element method. International Journal of Computer Mathematics 95:1, pages 20-35.
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Articles from other publishers (5)

Ning Zhang, Hong Zheng, Chi Yuan & Wenan Wu. (2022) A conservation–prioritized approach simultaneously enhancing mass and momentum conservation of least-squares method for Stokes/Navier–Stokes problems. Computer Methods in Applied Mechanics and Engineering 398, pages 115246.
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Hsueh-Chen Lee. (2021) A least-squares finite element method for steady flows across an unconfined square cylinder placed symmetrically in a plane channel. Journal of Mathematical Analysis and Applications 504:2, pages 125426.
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Namhee Kim & J.N. Reddy. (2019) 3-D least-squares finite element analysis of flows of generalized Newtonian fluids. Journal of Non-Newtonian Fluid Mechanics 266, pages 143-159.
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Carina Nisters & Alexander Schwarz. (2018) Efficient stress–velocity least-squares finite element formulations for the incompressible Navier–Stokes equations. Computer Methods in Applied Mechanics and Engineering 341, pages 333-359.
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Hsueh-Chen Lee. (2015) A nonlinear weighted least-squares finite element method for the Carreau–Yasuda non-Newtonian model. Journal of Mathematical Analysis and Applications 432:2, pages 844-861.
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