Abstract. Building on work on Miura’s transformation by Kappeler, Perry, Shubin, and Topalov, we develop a detailed spectral theoretic treatment of Schrödinger operators with matrix-valued potentials, with special emphasis on distributional potential coefficients. Our principal method relies on a supersymmetric (factorization) formalism underlying Miura’s transformation, which intimately connects the triple of operators (D,H1, H2) of the for
Schrodinger's operators with generalized potential are investigated in the paper aiming at the spect...
The Miura transformations [numerical formula], m>0 are explicitly represented in terms of the scatte...
AbstractWe apply the methods of value distribution theory to the spectral asymptotics of Schrödinger...
Abstract. Building on work on Miura’s transformation by Kappeler, Perry, Shubin, and Topalov, we dev...
Abstract. The principal purpose of this note is to provide a reconstruction procedure for distributi...
Abstract. The principal purpose of this note is to provide a reconstruction procedure for distributi...
The Schrödinger equations which are solvable in terms of associated special func-tions are directly...
Abstract. We explore the connections between singular Weyl–Titchmarsh theory and the single and doub...
4 p.International audienceWe shall factorize Schrödinger type operators in dimension (1+1) using a m...
In this paper, we provide a supersymmetry method of factorization of general Heun’s (GH) and conflue...
In this thesis generalizations of matrix and eigenvalue models involving supersymmetry are discussed...
AbstractDissipative Schrödinger operators with a matrix potential are studied in L2((0,∞);E) (dimE=n...
AbstractWe investigate the Schrödinger operator H=−Δ+V acting in L2(Rn), n⩾2, for potentials V that ...
In quantum mechanics, one of the most studied problems is that of solving the Schrödinger equation ...
Starting from supersymmetric quantum mechanics and related supermodels within Schrödinger theory, w...
Schrodinger's operators with generalized potential are investigated in the paper aiming at the spect...
The Miura transformations [numerical formula], m>0 are explicitly represented in terms of the scatte...
AbstractWe apply the methods of value distribution theory to the spectral asymptotics of Schrödinger...
Abstract. Building on work on Miura’s transformation by Kappeler, Perry, Shubin, and Topalov, we dev...
Abstract. The principal purpose of this note is to provide a reconstruction procedure for distributi...
Abstract. The principal purpose of this note is to provide a reconstruction procedure for distributi...
The Schrödinger equations which are solvable in terms of associated special func-tions are directly...
Abstract. We explore the connections between singular Weyl–Titchmarsh theory and the single and doub...
4 p.International audienceWe shall factorize Schrödinger type operators in dimension (1+1) using a m...
In this paper, we provide a supersymmetry method of factorization of general Heun’s (GH) and conflue...
In this thesis generalizations of matrix and eigenvalue models involving supersymmetry are discussed...
AbstractDissipative Schrödinger operators with a matrix potential are studied in L2((0,∞);E) (dimE=n...
AbstractWe investigate the Schrödinger operator H=−Δ+V acting in L2(Rn), n⩾2, for potentials V that ...
In quantum mechanics, one of the most studied problems is that of solving the Schrödinger equation ...
Starting from supersymmetric quantum mechanics and related supermodels within Schrödinger theory, w...
Schrodinger's operators with generalized potential are investigated in the paper aiming at the spect...
The Miura transformations [numerical formula], m>0 are explicitly represented in terms of the scatte...
AbstractWe apply the methods of value distribution theory to the spectral asymptotics of Schrödinger...