Pages that link to "Item:Q641419"
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The following pages link to Intertwining operator method and supersymmetry for effective mass Schrödinger equations (Q641419):
Displaying 17 items.
- Analytic solutions, Darboux transformation operators and supersymmetry for a generalized one-dimensional time-dependent Schrödinger equation (Q434697) (← links)
- Pseudo-supersymmetry and third order intertwining operator (Q552756) (← links)
- First-order intertwining operators with position dependent mass and \(\eta\)-weak-pseudo-hermiticity generators (Q928268) (← links)
- Two-dimensional Schrödinger Hamiltonians with effective mass in SUSY approach (Q950114) (← links)
- An inclusive SUSY approach to position dependent mass systems (Q1786667) (← links)
- SUSY method for the three-dimensional Schrödinger equation with effective mass (Q2362483) (← links)
- First-order intertwining operators and position-dependent mass Schrödinger equations in \(d\) dimensions (Q2369489) (← links)
- Intertwining operator in nonlinear pseudo-supersymmetry (Q2385746) (← links)
- Convex spectral functions and approximate intertwining relationships (Q2448122) (← links)
- Intertwining technique for the matrix Schrödinger equation (Q2463273) (← links)
- Intertwining technique for a system of difference Schrödinger equations and new exactly solvable multichannel potentials (Q4453920) (← links)
- Quantization of Hamiltonian systems with a position dependent mass: Killing vector fields and Noether momenta approach (Q4597595) (← links)
- SUPERSYMMETRIC QUANTUM MECHANICS AND EUCLIDEAN–DIRAC OPERATOR WITH COMPLEXIFIED QUATERNIONS (Q4914221) (← links)
- Position dependent mass Schrödinger equation and isospectral potentials: Intertwining operator approach (Q5246522) (← links)
- On the construction of coherent states of position dependent mass Schrödinger equation endowed with effective potential (Q5249506) (← links)
- Isospectral Hamiltonian for position-dependent mass for an arbitrary quantum system and coherent states (Q5282866) (← links)
- The Black-Scholes equation in finance: quantum mechanical approaches (Q6099026) (← links)
