T. Lungenstrass, G. D. Raikov, A trace formula for long-range perturbations of the Landau Hamiltonian, Ann. H. Poincaré 15 (2014), 1523 - 1548. 

Cited by: 

• 1. M. Ruzhansky, N. Tokmagambetov, Very weak solutions of wave equation for Landau Hamiltonian with irregular electromagnetic field, Letters Math. Phys. 107 (2017), 591–616.

  2. J.-C. Cuenin, Sharp spectral estimates for the perturbed Landau Hamiltonian with Lp potentials, Integr. Equ. Oper. Theory 88 (2017), 127-141.

  3. M. Ruzhansky, N. Tokmagambetov, Wave equation for operators with discrete spectrum and irregular propagation speed, Arch. Rational Mech. Anal. 226 (2017), 1161–1207. 

  4.  M. Ruzhansky, N. Tokmagambetov, Wave equation for 2D Landau Hamiltonian, Applied and Computantional Mathematics, 18 (2019), 69-78.  

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

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

  7. 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. 

  8. 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.