Symmetries and Supersymmetries of Generalized Schrödinger equations
arXiv:2002.06438
Abstract
In this survey the contemporary results concerning supersymmetries in generalized Schrödinger equations are presented. Namely, position dependent mass Schödinger equations are discussed as well as the equations with matrix potentials. An extended number of realistic quantum mechanical problems admitting extended supersymmetries is described, an extended class of matrix potentials is classified.
References in corpus (4)
- SUSY approach to Pauli Hamiltonians with an axial symmetry
- Quadratic Algebra Approach to an Exactly Solvable Position-Dependent Mass Schrödinger Equation in Two Dimensions
- Spectral Design for Matrix Hamiltonians: Different Methods of Constructing of a Matrix Intertwining Operator
- Minimal Realizations of Supersymmetry for Matrix Hamiltonians