Add to ORKGAbstract. We develop singular Weyl–Titchmarsh–Kodaira theory for one-dimensional Dirac operators. In particular, we establish existence of a spectral transformation as well as local Borg–Marchenko and Hochstadt–Lieberman type uniqueness results. Finally, we give some applications to the case of radial Dirac operators. 1
A potential for the one-dimensional Dirac operator is constructed such that its essential spectrum d...
We investigate the connections between Weyl–Titchmarsh– Kodaira theory for one-dimensional Schröding...
We present the theory of positive commutator and its recent improvements. We discuss applications to...
Abstract. We develop singular Weyl–Titchmarsh–Kodaira theory for one-dimensional Dirac operators. In...
Abstract. We investigate the connection between singular Weyl–Titchmarsh– Kodaira theory and the dou...
Abstract. Given a one-dimensional weighted Dirac operator we can define a spectral measure by virtue...
Abstract. We develop singular Weyl–Titchmarsh–Kodaira theory for Jacobi operators. In particular, we...
Abstract. Given a one-dimensional weighted Dirac operator we can define a spectral measure by virtue...
Abstract. We provide an abstract framework for singular one-dimensional Schrödinger operators with ...
Abstract. We introduce a class of matrix valued pseudo-differential opera-tors that admit scalar loc...
This paper is devoted to mathematical and physical properties of the Dirac operator and spectral geo...
Abstract. We develop Weyl–Titchmarsh theory for Schrödinger operators with strongly singular potent...
We explicitly determine the high-energy asymptotics for Weyl-Titchmarsh matrices associated with gen...
Abstract. We investigate the connections between Weyl–Titchmarsh– Kodaira theory for one-dimensional...
This paper is concerned with the resolvent operator of one dimensional singular Dirac operator with ...
A potential for the one-dimensional Dirac operator is constructed such that its essential spectrum d...
We investigate the connections between Weyl–Titchmarsh– Kodaira theory for one-dimensional Schröding...
We present the theory of positive commutator and its recent improvements. We discuss applications to...
Abstract. We develop singular Weyl–Titchmarsh–Kodaira theory for one-dimensional Dirac operators. In...
Abstract. We investigate the connection between singular Weyl–Titchmarsh– Kodaira theory and the dou...
Abstract. Given a one-dimensional weighted Dirac operator we can define a spectral measure by virtue...
Abstract. We develop singular Weyl–Titchmarsh–Kodaira theory for Jacobi operators. In particular, we...
Abstract. Given a one-dimensional weighted Dirac operator we can define a spectral measure by virtue...
Abstract. We provide an abstract framework for singular one-dimensional Schrödinger operators with ...
Abstract. We introduce a class of matrix valued pseudo-differential opera-tors that admit scalar loc...
This paper is devoted to mathematical and physical properties of the Dirac operator and spectral geo...
Abstract. We develop Weyl–Titchmarsh theory for Schrödinger operators with strongly singular potent...
We explicitly determine the high-energy asymptotics for Weyl-Titchmarsh matrices associated with gen...
Abstract. We investigate the connections between Weyl–Titchmarsh– Kodaira theory for one-dimensional...
This paper is concerned with the resolvent operator of one dimensional singular Dirac operator with ...
A potential for the one-dimensional Dirac operator is constructed such that its essential spectrum d...
We investigate the connections between Weyl–Titchmarsh– Kodaira theory for one-dimensional Schröding...
We present the theory of positive commutator and its recent improvements. We discuss applications to...