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Cited by:

    1. V. Ivrii, Microlocal analysis and precise spectral asymptotics, Springer, Berlin-New York, Heidelberg, 1998.
    2. T. Weidl, Eigenvalue asymptotics for locally perturbed second order differential operators, J. London Math. Soc. 59 (1999), 227-251.
    3. S. Shirai, Eigenvalue asymptotics for the Schrödinger operator with steplike magnetic field and slowly decreasing electric potential, Publ. RIMS 39 (2003), 297-330.
    4. V. Ivrii, Sharp spectral asymptotics for the magnetic Schrödinger operator with irregular potential, Russian J. Math. Phys. 11 (2004), 415-428.
    5. S. Shirai, Eigenvalue asymptotics for the Maass Hamiltonian with decreasing electric potentials, Publ. RIMS 41 (2005), 435-457.
    6. N. Filonov, A. Pushnitski, Spectral asymptotics of Pauli operators and orthogonal polynomials in complex domains, Commun. Math. Phys. 264 (2006), 759 - 772.
    7. A. Pushnitski, G. Rozenblum, On the spectrum of Bargmann-Toeplitz operators with symbols of a variable sign, J. Anal. Math. 114 (2011), 317-340.
    8. D. Sambou, Accumulation spectrale pour les Hamiltoniens quantiques magnétiques, Thèse de Doctorat, Université de Bordeaux 1, 2013.
    9. D. Sambou, Lieb-Thirring type inequalities for non-self-adjoint perturbations of magnetic Schrödinger operators, J. Funct. Anal. 266 (2014), 5016–5044.
    10. D. Sambou, On eigenvalue accumulation for non-self-adjoint magnetic operators, Journal de Mathématiques Pures et Appliquées 108 (2017), 306–332.
    11. V. Ivrii, Microlocal Analysis, Sharp Spectral Asymptotics and Applications. IV. Magnetic Schrödinger operator 2, Springer, Cham, 2019.