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On donne une borne supérieur du nombre des valeurs propres négatives de l’opérateur de Schrödinger généralisé, cette borne est donnée en fonction d’un nombre fini de cube dyadiques minimaux.
In this article we discuss some estimates of the number of the negative eigenvalues and their moments of energy for an elliptic operator L = L - V(x) defined in H(R
) with the Robin boundary conditions containing a potential W(x), in terms of some integrals of V and W.
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