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Cited article:

Sharp algebraic and total a posteriori error bounds for h and p finite elements via a multilevel approach. Recovering mass balance in any situation

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Computer Methods in Applied Mechanics and Engineering 371 113243 (2020)

Design and implementation of a multiscale mixed method based on a nonoverlapping domain decomposition procedure

A. Francisco, V. Ginting, F. Pereira and J. Rigelo
Mathematics and Computers in Simulation 99 125 (2014)

A Robust Numerical Method for Stokes Equations Based on Divergence-FreeH(div) Finite Element Methods

Junping Wang, Yanqiu Wang and Xiu Ye
SIAM Journal on Scientific Computing 31 (4) 2784 (2009)

Optimal Preconditioning for Raviart--Thomas Mixed Formulation of Second-Order Elliptic Problems

Catherine Elizabeth Powell and David Silvester
SIAM Journal on Matrix Analysis and Applications 25 (3) 718 (2003)

A comparison of a posteriori error estimators for mixed finite element discretizations by Raviart-Thomas elements

Barbara Wohlmuth and Ronald Hoppe
Mathematics of Computation 68 (228) 1347 (1999)

Multilevel iterative solution and adaptive mesh refinement for mixed finite element discretizations

Ronald H.W. Hoppe and Barbara Wohlmuth
Applied Numerical Mathematics 23 (1) 97 (1997)

Adaptive Multilevel Techniques for Mixed Finite Element Discretizations of Elliptic Boundary Value Problems

Ronald H. W. Hoppe and Barbara Wohlmuth
SIAM Journal on Numerical Analysis 34 (4) 1658 (1997)

Domain decomposition algorithms for mixed methods for second-order elliptic problems

Zhangxin Chen, Richard Ewing and Raytcho Lazarov
Mathematics of Computation 65 (214) 467 (1996)

An Application of the Abstract Multilevel Theory to Nonconforming Finite Element Methods

Panayot S. Vassilevski and Junping Wang
SIAM Journal on Numerical Analysis 32 (1) 235 (1995)