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20142022
most citedParametric symmetries in exactly solvable real and P T symmetric complex potentials

28 citations · 119 across the 8 of their papers we have counts for

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quant-ph2020

One parameter family of rationally extended isospectral potentials

Rajesh Kumar Yadav, Suman Banerjee, Nisha Kumari +2

We start from a given one dimensional rationally extended potential associated with exceptional orthogonal polynomials and using the idea of supersymmetry in quantum mechanic…

quant-ph2017★ 18 cited

A class of exactly solvable rationally extended non-central potentials in Two and Three Dimensions

Nisha Kumari, Rajesh Kumar Yadav, Avinash Khare +1

We start from a seven parameters (six continuous and one discrete) family of non-central exactly solvable potential in three dimensions and construct a wide class of ten parameters…

quant-ph2017★ 12 cited

A class of exactly solvable rationally extended Calogero-Wolfes type 3-body problems

Nisha Kumari, Rajesh Kumar Yadav, Avinash Khare +1

In this work, we start from the well known Calogero-Wolfes type 3-body problems on a line and construct the corresponding exactly solvable rationally extended 3-body potentials. In…

quant-ph2016★ 17 cited

Scattering amplitudes for the rationally extended P T symmetric complex potentials

Nisha Kumari, Rajesh Kumar Yadav, Avinash Khare +2

In this paper, we consider the rational extensions of two different P T symmetric complex potentials namely the asymptotically vanishing Scarf II and asymptotically non-vanishing R…

quant-ph2015★ 28 cited

Parametric symmetries in exactly solvable real and P T symmetric complex potentials

Rajesh Kumar Yadav, Avinash Khare, Bijan Bagchi +2

In this paper, we discuss the parametric symmetries in different exactly solvable systems characterized by real or complex P T symmetric potentials. We focus our at- tention on the…

quant-ph2015★ 21 cited

Group theoretic approach to rationally extended shape invariant potentials

Rajesh Kumar Yadav, Nisha Kumari, Avinash Khare +1

The exact bound state spectrum of rationally extended shape invariant real as well as symmetric complex potentials are obtained by using potential group approach. The generato…

quant-ph2014

Rationally extended shape invariant potentials in arbitrary D-dimensions associated with exceptional polynomials

Rajesh Kumar Yadav, Nisha Kumari, Avinash Khare +1

Rationally extended shape invariant potentials in arbitrary D-dimensions are obtained by using point canonical transformation (PCT) method. The bound-state solutions of these exact…