Section 1: Introduction to the mathematical problem

In [14] we have started to analyze the relations between the nodal domains of the real-valued eigenfunctions of this Laplacian and the partitions of Ω by k open sets D i which

We would like to analyze the relations between the nodal domains of the eigenfunctions of the Dirichlet Laplacians and the partitions by k open sets D i which are minimal in the

We would like to analyze the relations between the nodal domains of the eigenfunctions of the Dirichlet Laplacians and the partitions by k open sets D i which are minimal in the

We would like to analyze the relations between the nodal domains of the eigenfunctions of the Dirichlet Laplacians and the partitions by k open sets D i which are minimal in the

We prove for generic Kaluza–Klein metrics that any Laplacian eigenfunction has exactly two nodal domains unless it is invariant under the S 1 action.. We also construct an

1.1 Solubilité des hydrates du ciment en fonction de la température 1.2 Influence des alcalins sur la sorption des sulfates sur les CSH.. Multon, “Chemical modelling of

- Uniqueness and existence results for boundary value problems for the minimal surface equation on exterior domains obtained.. by Langévin-Rosenberg and Krust in

Secondly, in the proof of Theorem 2.4 we claim that “each Λ k ( t ) converges, as t → +∞, to an eigenvalue of the Laplacian-Dirichlet operator on ˆ Ω”.. In general, this is