This paper presents a su± cient condition for a one-dimensional Dirac operator with a potential tending to in¯nity at in¯nity to have no eigenvalues. It also provides a quick proof (and suggests variations) of a related criterion given by Evans and Harris
This paper deals with the number of eigenvalues which appear in the gaps of the spectrum of a Dirac ...
AbstractUsing the resolvent method and the technique of weighted L2-estimates we deduce the non-exis...
AbstractFor the Dirac operator with spherically symmetric potential V: (0,∞)→R we investigate the pr...
This paper presents a su± cient condition for a one-dimensional Dirac operator with a potential ten...
This paper presents a su± cient condition for a one-dimensional Dirac operator with a potential ten...
AbstractFor the Dirac operator with spherically symmetric potential V: (0,∞)→R we investigate the pr...
We investigate spectral features of the Dirac operator with infinite mass boundary conditions in a ...
AbstractWe develop relative oscillation theory for one-dimensional Dirac operators which, rather tha...
We consider the boundary value problem for the one-dimensional Dirac equation with spectral paramete...
We show that the absolutely continuous part of the spectral function of the one-dimensional Dirac op...
We show that the non-embedded eigenvalues of the Dirac operator on the real line with complex mass a...
It is known that one-dimensional Dirac systems with potentials q which tend to −∞ (or ∞) at in...
It is known that one-dimensional Dirac systems with potentials q which tend to −∞ (or ∞) at in...
This paper is concerned with {an extension and reinterpretation} of previous results on the variatio...
A potential for the one-dimensional Dirac operator is constructed such that its essential spectrum d...
This paper deals with the number of eigenvalues which appear in the gaps of the spectrum of a Dirac ...
AbstractUsing the resolvent method and the technique of weighted L2-estimates we deduce the non-exis...
AbstractFor the Dirac operator with spherically symmetric potential V: (0,∞)→R we investigate the pr...
This paper presents a su± cient condition for a one-dimensional Dirac operator with a potential ten...
This paper presents a su± cient condition for a one-dimensional Dirac operator with a potential ten...
AbstractFor the Dirac operator with spherically symmetric potential V: (0,∞)→R we investigate the pr...
We investigate spectral features of the Dirac operator with infinite mass boundary conditions in a ...
AbstractWe develop relative oscillation theory for one-dimensional Dirac operators which, rather tha...
We consider the boundary value problem for the one-dimensional Dirac equation with spectral paramete...
We show that the absolutely continuous part of the spectral function of the one-dimensional Dirac op...
We show that the non-embedded eigenvalues of the Dirac operator on the real line with complex mass a...
It is known that one-dimensional Dirac systems with potentials q which tend to −∞ (or ∞) at in...
It is known that one-dimensional Dirac systems with potentials q which tend to −∞ (or ∞) at in...
This paper is concerned with {an extension and reinterpretation} of previous results on the variatio...
A potential for the one-dimensional Dirac operator is constructed such that its essential spectrum d...
This paper deals with the number of eigenvalues which appear in the gaps of the spectrum of a Dirac ...
AbstractUsing the resolvent method and the technique of weighted L2-estimates we deduce the non-exis...
AbstractFor the Dirac operator with spherically symmetric potential V: (0,∞)→R we investigate the pr...
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