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Cited by:

1. V. Ivrii, Eigenvalue asymptotics for Schrödinger and Dirac operators with constant magnetic field and with electric potential decreasing at infinity, In: Journées “Equations aux dérivées partielles”, St.Jean-de-Monts, (1991), SMF, Exposé X.

2. M. Dimassi, Développements asymptotiques des perturbations lentes de l’opérateur de Schrödinger perturbé, Commun. P.D.E. 18 (1993), 771-803.

3. V. Ivrii, Microlocal analysis and precise spectral asymptotics, Springer, Berlin-New York, Heidelberg, 1998.

4. I. Herbst, E. Skibsted, Quantum scattering for potentials independent of |x|: Asymptotic completeness for high and low energies, Commun. P.D.E. 29 (2004), 547-610.

5. Y. Sbai, Analyse semi-classique des opérateurs périodiques perturbés, Thèse de Doctorat, Institut de Mathématiques de Bordeaux, 2015. 

6. V. Ivrii, Microlocal Analysis, Sharp Spectral Asymptotics and Applications. IV. Magnetic Schrödinger operator 2, Springer, Cham, 2019. 

7. M. Dimassi, Spectral shift function and resonances for the Schrödinger operator with non-decaying potentials, in: Recent developments in studies of resonances, RIMS Kôkyûroku 2021.7 (2021), N°2192, 1-16.

8. Mouez Dimassi, Setsuro Fujiié, Spectral asymptotics for the Schrödinger operator with a non-decaying potential, Asymptotic Analysis 130 (2022), no. 3-4, 335-365 . 

9.  A. Aljahili, A. Laptev, Non-Classical Spectral Bounds for Schrödinger Operators,  Journal of Mathematical Sciences 270 (2023), 741–751, https://doi.org/10.1007/s10958-023-06386-1. Translated from Problemy Matematicheskogo Analiza 124 (2023) pp. 5-13.