Error Estimation for The Convective Cahn - Hilliard Equation

In order to prove the error estimate theorem we have to use a priori bounds on the discrete solution (obtained thanks to the discrete energy estimate given in Proposition

On particular examples, we have obtained different solutions using the two formulations, particularly on the contact zone: for example, for the same mesh an element edge can

A posteriori error estimation for a dual mixed finite element method for quasi–Newtonian flows whose viscosity obeys a power law or Carreau law.. Mohamed Farhloul a , Abdelmalek

Residual based error estimators seek the error by measuring, in each finite element, how far the numerical stress field is from equilibrium and, consequently, do not require

M´ ethode des ´ el´ ements finis mixte duale pour les probl` emes de l’´ elasticit´ e et de l’´ elastodynamique: analyse d’erreur ` a priori et ` a posteriori `

Iterative clique building methods used in many of the other cases and based on either codewords, cycles of length n or cycles of length n − 1 are described in Sect.. Methods used

In Farhloul and Manouzi [1], these authors have introduced a mixed finite el- ement method for problem (0.1) based on the introduction of σ = |∇ u | p − 2 ∇ u as a new unknown and

The storage associated with the affine decomposition of the reduced basis bubble approximations and associated error bounds is given roughly by M N max ports (Q max N max 2 +Q 2 max N