The Stokes problem with various well-posed boundary conditions - Symmetric formulations that converge for all velocity/pressure spaces
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[1] F. Brezzi. On the existence, uniqueness and approximation of saddle-point problems arising from lagrangian multipliers , 1974 .
[2] Thomas J. R. Hughes,et al. Stability, convergence, and accuracy of a new finite element method for the circular arch problem , 1987 .
[3] T. Hughes,et al. A new finite element formulation for computational fluid dynamics: V. Circumventing the Babuscka-Brezzi condition: A stable Petrov-Galerkin formulation of , 1986 .
[4] L. Herrmann. Elasticity Equations for Incompressible and Nearly Incompressible Materials by a Variational Theorem , 1965 .
[5] I. Babuska. Error-bounds for finite element method , 1971 .
[6] O. Pironneau,et al. Conditions aux limites sur la pression pour les équations de Stokes et de Navier-Stokes , 1986 .
[7] François Thomasset,et al. Implementation of Finite Element Methods for Navier-Stokes Equations , 1981 .
[8] D. Arnold. An Interior Penalty Finite Element Method with Discontinuous Elements , 1982 .
[9] E. Reissner. On a Variational Theorem in Elasticity , 1950 .
[10] Thomas J. R. Hughes,et al. Mixed Petrov-Galerkin methods for the Timoshenko beam problem , 1987 .
[11] Vivette Girault,et al. Finite Element Methods for Navier-Stokes Equations - Theory and Algorithms , 1986, Springer Series in Computational Mathematics.