Opérations dérivées des treillis orthomodulaire (Part 1)
Opérations dérivées des treillis orthomodulaires (Part 3)
Opérations dérivées des treillis orthomodulaires (Part 2)
Sur les variations normales d'un domaine
On the normal variations of a domain
In domain optimization problems, normal variations of a reference domain are frequently used. We prove that such variations do not preserve the regularity of the domain. More precisely, we give a bounded domain which boundary is m times differentiable and a scalar variation which is infinitely differentiable such that the deformed boundary is only m-1 times differentiable. We prove in addition that the only normal variations which preserve the regularity are those with constant magnitude. This...
Continuity Estimates for Solutions to the Prescribed-Curvature Dirichlet Problem.
On the fundamental polynomials for Hermite-Fejér interpolation of Lagrange type on the Chebyshev nodes.
Lebesgue constants in polynomial interpolation.
On the projection norm for a weighted interpolation using Chebyshev polynomials of the second kind.
Simple facts about analytic vectors and integrability
Words with simple Burrows-Wheeler transforms.
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