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Cited by: 

1. M. Dimassi, Développements asymptotiques de l’opérateur de Schrödinger avecchamps magnétique fort, Commun. P.D.E. 26 (2001), 595-627.

2. Y.P. Chuburin, The spectrum and eigenfunctions of the two-dimensional Schrödinger operator with a magnetic field, Theor. Math. Phys. 134 (2003), 212-221.

3. V. Ivrii, Sharp spectral asymptotics for the magnetic Schrödinger operator with irregular potential, Russian J. Math. Phys. 11 (2004), 415-428.

4. A. Sourisse, Propriétés spectrales de l’opérateur de Dirac avec un champ magnétique intense, Thèse de Doctorat, Université de Nantes, 2006.

5. V. Bruneau, M. Dimassi, Weak asymptotics of the spectral shift function, Math. Nachr. 280 (2007), 1230-1243. 

6. P. Miranda, Spectral Properties of Magnetic Quantum Hamiltonians, Ph. D. Thesis, Universidad de Chile, Santiago de Chile, 2011.

7. A. T. Duong Théories spectrale et de résonances pour l’opérateur de Schrödinger avec champ magnétique, Thèse de Doctorat, Université de Paris 13, 2013.

8. A. T. Duong, Spectral asymptotics for two-dimensional Schrödinger operators with strong magnetic fields, Methods Appl. Anal. 19 (2012), 77-98.

9. D. Sambou, Accumulation spectrale pour les Hamiltoniens quantiques magnétiques, Thèse de Doctorat, Université de Bordeaux 1, 2013.

10. M. Dimassi, A. T. Duong, Trace asymptotics formula for the Schrödinger operators with constant magnetic fields, J. Math. Anal. Appl. 416 (2014), 427-448.

11. Y. Sbai, Analyse semiclassique des opérateurs périodiques perturbés, Thèse de Doctorat, Institut de Mathématiques de Bordeaux, 2015.

12. V. Ivrii, 100 years of Weyls law, Bull. Math. Sci. 6 (2016), 379–452. 

13. M. Dimassi, A. T. Duong, Semi-classical asymptotics for the Schrödinger operators with constant magnetic fields, In: PDE's, dispersion, scattering theory and control theory, 45-58, Sémin. Congr., 30, Soc. Math. France, Paris, 2017. 

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

15. Naoya Yoshida, Semi-classical approach to the Schrödinger operator with strong magnetic field, Doctoral thesis, Ritsumeikan University, 2020.

16. N. Yoshida, Eigenvalues and eigenfunctions for the two dimensional Schrödinger operator with strong magnetic field, Asymptotic Analysis, 120 (2020), no. 1-2, 175-197 .  

17. G. Hernandez-Duenas, S. Pérez-Esteva, A. Uribe, C. Villegas-Blas, Perturbations of the Landau Hamiltonian: asymptotics of eigenvalue clusters, Ann. Henri Poincaré  23 (2022), 361–391.

18. Hawraa Yazbek, Problèmes de transmission et théorie spectrale (Transmission Problems and Spectral Theory), Ph.D. thesis, Université de Bordeaux, 2023.

19. Dario Bambusi, Benoit Grébert, Alberto Maspero, Didier Robert, Carlos Villegas-Blas, Longtime dynamics for the Landau Hamiltonian with a time dependent magnetic field, preprint arXiv:2402.00428, 2024.