Blow up of the solutions to a linear elliptic system involving Schrödinger operators
Résumé
We show how the solutions to a 2 × 2 linear system involving Schrödinger operators blow up as the parameter µ tends to some critical value which is the principal eigenvalue of the system; here the potential is continuous positive with superquadratic growth and the square matrix of the system is with constant coefficients and may have a double eigenvalue.
Origine : Fichiers produits par l'(les) auteur(s)
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