Spectral properties of a tight binding Hamiltonian with period doubling potential
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://link.springer.com/content/pdf/10.1007/BF02098048.pdf
Reference19 articles.
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2. See e.g. Steinhardt, P.J., Ostlund, S.: The physics of quasicrystals. Singapore: World Scientific 1987
3. Avron, Y., Simon, B.: Almost periodic Schrödinger operators. II. The integrated density of states. Duke Math. J.50, 369–391 (1983)
4. Bellissard, J., Bessis, D., Moussa, P.: Chaotic states of almost periodic Schrödinger operators. Phys. Rev. Lett.49, 701–704 (1982)
5. Kohmoto, M.,Kadanoff, L.P., Tang, C.: Localization problem in one dimension: mapping and escape. Phys. Rev. Lett.50, 1870–1872 (1983); Ostlund, S., Pandit, R., Rand, D., Schnellnhuber, H.J., Siggia, E.D.: Schrödinger equation with an almost periodic potential. Phys. Rev. Lett.50, 1873–1876 (1983); Kohmoto, M., Oono, Y.: Cantor spectrum for an almost periodic Schrödinger equation and a dynamical map. Phys. Lett.102A, 145–148 (1984); Casdagli, M.: Symbolic dynamics for the renormalization map of a quasiperiodic Schrödinger equation. Commun. Math. Phys.107, 295–318 (1986)
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