This paper exploits the concept of stabilized finite element methods to formulate stable mixed stress/displacement and strain/displacement finite elements for the solution of nonlinear solid mechanics problems. The different assumptions and approximations used to derive the methods are exposed. The proposed procedure is very general, applicable to 2D and 3D problems and independent of the constitutive equation considered. Implementation and computational aspects are also discussed, showing that a robust application of the proposed formulation is feasible. Numerical examples show that the results obtained compare favourably with those obtained with the corresponding irreducible formulation
This is a copy of the author's final draft version of an article published in the journal Computatio...
This is a copy of the author's final draft version of an article published in the journal Computatio...
In this paper, a stabilized finite element method to deal with incompressibility in solid mechanics ...
This paper exploits the concept of stabilized finite element methods to formulate stable mixed stres...
K: mixed finite element interpolations, stabilization methods, algebraic sub-grid scales, orthogonal...
This paper exploits the concept of stabilized finite element methods to formulate stable mixed stres...
This paper exploits the concept of stabilized finite element methods to formulate stable mixed stres...
This paper presents the application of a stabilized mixed strain/displacement finite element formula...
This paper presents the application of a stabilized mixed strain/displacement finite element formula...
In this work a stabilized mixed formulation for the solution of non-linear solid mechanics problems ...
The final publication is available at Springer via http://dx.doi.org/10.1007/s00466-018-1647-9In thi...
In previous works, the authors have presented the stabilized mixed displacement/pressure formulation...
This paper presents the application of a stabilized mixed strain/displacement finite element formula...
In previous works, the authors have presented the stabilized mixed displacement/pressure formulation...
This study presents a mixed finite element formulation able to address nearly-incompressible problem...
This is a copy of the author's final draft version of an article published in the journal Computatio...
This is a copy of the author's final draft version of an article published in the journal Computatio...
In this paper, a stabilized finite element method to deal with incompressibility in solid mechanics ...
This paper exploits the concept of stabilized finite element methods to formulate stable mixed stres...
K: mixed finite element interpolations, stabilization methods, algebraic sub-grid scales, orthogonal...
This paper exploits the concept of stabilized finite element methods to formulate stable mixed stres...
This paper exploits the concept of stabilized finite element methods to formulate stable mixed stres...
This paper presents the application of a stabilized mixed strain/displacement finite element formula...
This paper presents the application of a stabilized mixed strain/displacement finite element formula...
In this work a stabilized mixed formulation for the solution of non-linear solid mechanics problems ...
The final publication is available at Springer via http://dx.doi.org/10.1007/s00466-018-1647-9In thi...
In previous works, the authors have presented the stabilized mixed displacement/pressure formulation...
This paper presents the application of a stabilized mixed strain/displacement finite element formula...
In previous works, the authors have presented the stabilized mixed displacement/pressure formulation...
This study presents a mixed finite element formulation able to address nearly-incompressible problem...
This is a copy of the author's final draft version of an article published in the journal Computatio...
This is a copy of the author's final draft version of an article published in the journal Computatio...
In this paper, a stabilized finite element method to deal with incompressibility in solid mechanics ...