Abstract
In this paper, we use Cauchy’s integral formula with respect to the Schrodinger operator to investigate the asymptotic behavior for the stationary Schrodinger equation when it is applied to some Schrodinger integral equations. Moreover, from using the theoretical significance of the result obtained, we draw conclusions about the Phragmen–Lindelof principle of weak solutions of the equations. Furthermore, a sharp version of this principle is also given.
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