```
Schulze-Halberg, Axel, E-mail: axgeschu@iun.edu, Department of Physics, Indiana University Northwest, 3400 Broadway, Gary IN 46408, and Roy, Pinaki, E-mail: pinaki@isical.ac.in.
```*Quantum models with energy-dependent potentials solvable in terms of exceptional orthogonal polynomials*. United States: N. p., 2017.
Web. doi:10.1016/J.AOP.2017.01.023.

```
Schulze-Halberg, Axel, E-mail: axgeschu@iun.edu, Department of Physics, Indiana University Northwest, 3400 Broadway, Gary IN 46408, & Roy, Pinaki, E-mail: pinaki@isical.ac.in.
```*Quantum models with energy-dependent potentials solvable in terms of exceptional orthogonal polynomials*. United States. doi:10.1016/J.AOP.2017.01.023.

```
Schulze-Halberg, Axel, E-mail: axgeschu@iun.edu, Department of Physics, Indiana University Northwest, 3400 Broadway, Gary IN 46408, and Roy, Pinaki, E-mail: pinaki@isical.ac.in. Wed .
"Quantum models with energy-dependent potentials solvable in terms of exceptional orthogonal polynomials". United States.
doi:10.1016/J.AOP.2017.01.023.
```

```
@article{osti_22617483,
```

title = {Quantum models with energy-dependent potentials solvable in terms of exceptional orthogonal polynomials},

author = {Schulze-Halberg, Axel, E-mail: axgeschu@iun.edu and Department of Physics, Indiana University Northwest, 3400 Broadway, Gary IN 46408 and Roy, Pinaki, E-mail: pinaki@isical.ac.in},

abstractNote = {We construct energy-dependent potentials for which the Schrödinger equations admit solutions in terms of exceptional orthogonal polynomials. Our method of construction is based on certain point transformations, applied to the equations of exceptional Hermite, Jacobi and Laguerre polynomials. We present several examples of boundary-value problems with energy-dependent potentials that admit a discrete spectrum and the corresponding normalizable solutions in closed form.},

doi = {10.1016/J.AOP.2017.01.023},

journal = {Annals of Physics},

number = ,

volume = 378,

place = {United States},

year = {Wed Mar 15 00:00:00 EDT 2017},

month = {Wed Mar 15 00:00:00 EDT 2017}

}