The superconvergent patch recovery (SPR) with bilinear interpolation functions usually gives good values of recovered stresses in an element patch. However, when 4-node quadrilateral elements meeting at a node are rigidly rotated with the essential and natural boundary conditions unchanged, the recovered stresses obtained by the SPR change and depend upon the local rotation of the patch. This can be remedied either by including higher-order terms in the polynomials for the assumed stress distribution in an element patch, or by using linear interpolation functions, which gives inferior accuracy of the recovered stresses near the boundaries of the domain. Additional sampling points are suggested to compute the higher-order terms
The extrapolation of numerical data from integration points to finite element nodes is a crucial ste...
This paper deals with a posteriori error estimation for shear-deformable plates finite element analy...
The present work deals with an a posteriori error estimator for linear finite element analysis, base...
[EN] The superconvergent patch recovery (SPR) technique is widely used in the evaluation of a recove...
Abstract: In this work it is presented the application of the smoothed stress field improved techniq...
In this paper, we study an approach for recovery of an improved stress resultant field for plate ben...
In this paper a study is performed on application of two recovery methods, i.e. Superconvergent Patc...
summary:A new finite element derivative recovery technique is proposed by using the polynomial inter...
In the last years, much attention has been focused on recovery procedures aimed at improving the acc...
In this paper we investigate an approach for a posteriori error estimation based on recovery of an i...
Successful recent 'attempts at designing an eight- node13; isoparametric Mindlin plate bending eleme...
In this paper, a three-dimensional Superconvergent Patch Recovery (SPR) method is developed for data...
The Zienkiewicz–Zhu (ZZ) super-convergent patch recovery technique based on a node neighborhood patc...
A method of evaluating super-convergent second derivative recovery methods in proposed. The second d...
Abstract. The recovery type error estimators introduced by Zienkiewicz and Zhu use a recovered stres...
The extrapolation of numerical data from integration points to finite element nodes is a crucial ste...
This paper deals with a posteriori error estimation for shear-deformable plates finite element analy...
The present work deals with an a posteriori error estimator for linear finite element analysis, base...
[EN] The superconvergent patch recovery (SPR) technique is widely used in the evaluation of a recove...
Abstract: In this work it is presented the application of the smoothed stress field improved techniq...
In this paper, we study an approach for recovery of an improved stress resultant field for plate ben...
In this paper a study is performed on application of two recovery methods, i.e. Superconvergent Patc...
summary:A new finite element derivative recovery technique is proposed by using the polynomial inter...
In the last years, much attention has been focused on recovery procedures aimed at improving the acc...
In this paper we investigate an approach for a posteriori error estimation based on recovery of an i...
Successful recent 'attempts at designing an eight- node13; isoparametric Mindlin plate bending eleme...
In this paper, a three-dimensional Superconvergent Patch Recovery (SPR) method is developed for data...
The Zienkiewicz–Zhu (ZZ) super-convergent patch recovery technique based on a node neighborhood patc...
A method of evaluating super-convergent second derivative recovery methods in proposed. The second d...
Abstract. The recovery type error estimators introduced by Zienkiewicz and Zhu use a recovered stres...
The extrapolation of numerical data from integration points to finite element nodes is a crucial ste...
This paper deals with a posteriori error estimation for shear-deformable plates finite element analy...
The present work deals with an a posteriori error estimator for linear finite element analysis, base...