The periodic Dirac operator is absolutely continuous

Integral Equations and Operator Theory

Volumn 34, Issue 4, 1999, Pages 377-395

  Birman, M Sh ^a   Suslina, T A ^a  

^a ST PETERSBURG STATE UNIVERSITY   (Russian Federation)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0005184084     PISSN: 0378620X     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF01272881     Document Type: Article

References (10)

1. M. Sh. Birman and T. A. Suslina, Two-dimensional periodic magnetic Hamiltonian is absolutely continuous, Algebra i Analiz 9 (1997), no. 1, 32-48; English transl., St.Petersburg Math. J. 9 (1998), no. 1.
2. M. Sh. Birman and T. A. Suslina, Two-dimensional periodic magnetic Hamiltonian is absolutely continuous, Algebra i Analiz 9 (1997), no. 1, 32-48; English transl., St.Petersburg Math. J. 9 (1998), no. 1.
3. M. Sh. Birman and T. A. Suslina, Absolute continuity of the two-dimensional periodic magnetic Hamiltonian with discontinuous vector-valued potential, Algebra i Analiz 10 (1998), no. 4, 1-36; English transl., St.Petersburg Math. J. 10 (1999), no. 4.
4. M. Sh. Birman and T. A. Suslina, Absolute continuity of the two-dimensional periodic magnetic Hamiltonian with discontinuous vector-valued potential, Algebra i Analiz 10 (1998), no. 4, 1-36; English transl., St.Petersburg Math. J. 10 (1999), no. 4.
5. n, Teor. Mat. Fiz. 85 (1990), no. 1, 41-53.
6. R. Hempel, I. Herbst, Bands and gaps for periodic magnetic Hamiltonians, Operator Theory: Advances and Applications, vol. 78, Birkhäuser, 1995, pp. 175-184.
7. P. Kuchment., Floquet theory for partial differential equations, Birkhauser, Basel, 1993.
8. M. Reed and B. Simon, Methods of modern mathematical physics, vol. IV, Academic Press, New York, 1975.
9. A. Sobolev, Absolute continuity of the periodic magnetic Schrödinger operator, University of Sussex research report No 97/06 (1997).
10. L. Thomas, Time dependent approach to scattering from impurities in a crystal, Comm. Math. Phys. 33 (1973), 335-343.