A posteriori error estimates for hp finite element solutions of convex optimal control problems
Journal of Computational and Applied Mathematics
Convergence of an adaptive hp finite element strategy in higher space-dimensions
Applied Numerical Mathematics
A posteriori error estimates of hp-adaptive IPDG-FEM for elliptic obstacle problems
Applied Numerical Mathematics
On the stability of the boundary trace of the polynomial L2-projection on triangles and tetrahedra
Computers & Mathematics with Applications
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The quasi-interpolation operators of Clément and Scott--Zhang type are generalized to the setting of the hp-FEM (finite element method). New polynomial lifting and inverse estimates are presented. The classical residual based a posteriori error estimator is generalized to the hp-FEM.