Absence of eigenvalues for the generalized two-dimensional periodic Dirac operator

Physics – Mathematical Physics

Scientific paper

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Scientific paper

A generalized two-dimensional periodic Dirac operator is considered, with
$L^{\infty}$-matrix-valued coefficients of the first order derivatives and with
complex matrix-valued potential. It is proved that if the matrix-valued
potential has zero bound relative to the free Dirac operator, then the spectrum
of the operator in question contains no eigenvalues.

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