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The Penalty-Free Nitsche Method and Nonconforming ...
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In this paper we show that the nonsymmetric version of Nitsche's method for the weak imposition of boundary conditions is stable without penalty term. For ...
The Penalty Free Nitsche Method and Nonconforming ...
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由 E Burman 著作2016被引用 35 次 — The contact condition is then imposed using the nonsymmetric variant of Nitsche's method that does not require a penalty term for stability.
THE PENALTY-FREE NITSCHE METHOD AND ...
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由 E BURMAN 著作2017被引用 35 次 — Hua and L. Wang, The nonconforming finite element method for Signorini problem , J. Comput. Math., 25 (2007), pp. 67-SO ...
The Penalty-Free Nitsche Method and Nonconforming Finite ...
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由 E Burman 著作2017被引用 35 次 — Nitsche's method for the Signorini problem. We will first discuss an alternative route to Nitsche-type methods for the contact problem that allows us to ...
The Penalty Free Nitsche Method and Nonconforming ...
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2024年12月13日 — The contact condition is then imposed using the nonsymmetric variant of Nitsche's method that does not require a penalty term for stability.
The Penalty-Free Nitsche Method and Nonconforming Finite ...
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The contact condition is then imposed using the nonsymmetric variant of Nitsche's method that does not require a penalty term for stability. Nonconforming ...
The Penalty-Free Nitsche Method and Nonconforming Finite ...
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The Penalty-Free Nitsche Method and Nonconforming Finite Elements for the Signorini Problem. E. Burman, P. Hansbo, and M. Larson.
The Penalty-Free Nitsche Method and Nonconforming ...
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The contact condition is then imposed using the nonsymmetric variant of Nitsche's method that does not require a penalty term for stability. Nonconforming ...
The Penalty-Free Nitsche Method and Nonconforming Finite ...
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The contact condition is then imposed using the nonsymmetric variant of Nitsche's method that does not require a penalty term for stability. Nonconforming ...
The nonconforming finite element method for Signorini problem
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The authors present the Crouzeix-Raviart linear nonconforming finite element approximation of the variational inequality resulting from Signorini problem.