abstract: I will present a new method based on normal form and psudodifferential calculus to get spectral results on Schredinger type operators on $Td$. In the one dimensional case one obtains in a very simple way the classical result that the eigenvalues of a Schroedinger operator come in couple which are well separated one from the others and such that the two eigenvalues in a couple have the same asyptotic. In the higher dimensional case I will show how to obtain the asymptotic behavior of a large part of the spectrum of Schroedinger operators and prove some properties similar to those just described for the one dimensional case. Joint work with Beatrice Langella and Riccardo Montalto