Rotation numbers of linear Hamiltonian systems with phase transitions over almost periodic lattices
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Publication:427244
DOI10.1007/S11005-011-0475-ZzbMath1246.37067OpenAlexW2000128120MaRDI QIDQ427244
Publication date: 13 June 2012
Published in: Letters in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11005-011-0475-z
linear Hamiltonian systemphase transitionLagrangian planerotation numbersymplectic matrixalmost periodic lattice
Selfadjoint operator theory in quantum theory, including spectral analysis (81Q10) General theory of random and stochastic dynamical systems (37H05) Rotation numbers and vectors (37E45)
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Cites Work
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- Rotation numbers of linear Schrödinger equations with almost periodic potentials and phase transmissions
- m-functions and Floquet exponents for linear differential systems
- The rotation number for almost periodic potentials
- Almost periodic differential equations
- Ergodic properties and rotation number for linear Hamiltonian systems
- Rotation number for non-autonomous linear Hamiltonian systems. I: Basic properties
- Rotation number for non-autonomous linear Hamiltonian systems. II: The Floquet coefficient
- Linear Hamiltonian systems with absolutely continuous dynamics.
- The rotation number for the generalized Kronig-Penney Hamiltonians
- An ergodic theorem for Delone dynamical systems and existence of the integrated density of states
- THE ROTATION NUMBER APPROACH TO EIGENVALUES OF THE ONE-DIMENSIONAL p-LAPLACIAN WITH PERIODIC POTENTIALS
- Almost periodic discrete sets
- Quantum mechanics of electrons in crystal lattices
- Ergodic properties and Weyl M-functions for random linear Hamiltonian systems
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