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We consider the zigzag half-nanotubes (tight-binding approximation) in a uniform magnetic
field which is described by the magnetic Schrödinger operator with a periodic potential
plus a finitely supported perturbation. We describe all eigenvalues and resonances of this
operator, and theirs dependence on the magnetic field. The proof is reduced to the
analysis of the periodic Jacobi operators on the half-line with finitely supported
perturbations.
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