• Aucun résultat trouvé

Enhanced error estimator based on a nearly equilibrated moving least squares recovery technique for FEM and XFEM

N/A
N/A
Protected

Academic year: 2021

Partager "Enhanced error estimator based on a nearly equilibrated moving least squares recovery technique for FEM and XFEM"

Copied!
36
0
0

Texte intégral

Loading

Figure

Figure 2). In (10) the Heaviside function H, with unitary modulus and a change of sign on the crack face, describes the displacement discontinuity if the finite element is intersected by the crack
Figure 3: MLS support with boundary conditions applied on the nearest boundary points.
Figure 4: Satisfaction of boundary equilibrium. σ ∗ n (x A , χ) and σ n ∗ (x B , χ) are the values of σ ∗ (x, χ), projected along the direction normal to boundary Γ at I , in the supports Ω A and Ω B of the points A and B , whose nearest point on Γ is I
Figure 5: Domain with re-entrant corner.
+7

Références

Documents relatifs

The CGAL 3D periodic triangulation package [8] currently allows to handle Delaunay triangulations in the 3D flat torus R 3 /(Z 3 , +), for which the group is generated by three

Here, we present an error estimation technique for enriched finite element approxi- mations that is based on an equilibrated recovery technique, which considers the stress

This note deals with the approximation of distributed null controls for the Stokes equation. The existence of L 2 controls have been obtained in [Fursikov &

modified d e sign, Experience with the operation of snow-melting systems in England (14) has indicated that traffic removes snow and slush when only 60 per cent

Formulation of LS Estimator in Co-Array Scenario In this section, as an alternative to co-array-based MUSIC, we derive the LS estimates of source DOAs based on the co-array model

A posteriori implicit residual-type estimators have traditionally been the most commonly used tech- niques to provide bounds of the error of the finite element method,

This paper introduces an error estimator based on the constitutive relation which provides an upper bound of the global error for parametric linear elastic models computed with

KEY WORDS : finite element method; equilibrated stress recovery; constitutive relation error; error bounds; goal-oriented error