PRINCIPAL EIGENVALUES FOR SYSTEMS OF SCHRÖDINGER EQUATIONS DEFINED IN THE WHOLE SPACE WITH INDEFINITE WEIGHTS

Laure Cardoulis (1)

1 I2M - Institut de Mathématiques de Marseille

We present in this paper some results for the existence of principal eigenvalues for equations or systems defined in R N involving Schrödinger operators with indefinite weight functions and with potentials which tend to infinity at infinity.

Domaines: Mathématiques [math]

Laure Cardoulis. PRINCIPAL EIGENVALUES FOR SYSTEMS OF SCHRÖDINGER EQUATIONS DEFINED IN THE WHOLE SPACE WITH INDEFINITE WEIGHTS. Mathematica Slovaca, 2015. ⟨hal-03436163⟩