activity
20032021
most citedSpectral singularity and deep multiple minima in the reflectivity in non-Hermitian (complex) Ginocchio potential

19 citations · 60 across the 14 of their papers we have counts for

collaborators

15 papers

math.HO2021

and Arc-Length

Joseph Amal Nathan

We use the classical definitions (i) is the ratio of area to the square of the radius of a circle; (ii) is the ratio of circumference to the diameter of a circle, to prove…

quant-ph2018

PT-symmetric potentials with imaginary asymptotic saturation

Zafar Ahmed, Sachin Kumar

We point out that PT-symmetric potentials having imaginary asymptotic saturation: are devoid of scattering states and spe…

quant-ph2018★ 1 cited

Divergence of in discontinuous potential wells

Zafar Ahmed, Sachin Kumar, Dona Ghosh +1

The surprising divergence of the expectation value for the square well potential is known. Here, we prove and demonstrate the divergence of in potential wel…

quant-ph2018★ 1 cited

Expectation values of and in the square well potential

Zafar Ahmed, Dona Ghosh, Sachin Kumar +1

Position and momentum representations of a wavefunction and , respectively are physically equivalent yet mathematically in a given case one may be easier or more trans…

quant-ph2015★ 2 cited

Real discrete spectrum of complex PT-symmetric scattering potentials

Zafar Ahmed, Joseph Amal Nathan, Dhruv Sharma +1

We investigate the parametric evolution of the real discrete spectrum of several complex PT symmetric scattering potentials of the type $V(x)=-V_1 F_e(x) + i V_2 F_o(x), V_1>0, F_e…

quant-ph2015★ 12 cited

Accidental crossings of eigenvalues in one-dimensional complex PT-symmetric Scarf-II potential

Zafar Ahmed, Dona Ghosh, Joseph Amal Nathan +1

So far, the well known two branches of real discrete spectrum of complex PT-symmetric Scarf II potential are kept isolated. Here, we suggest that these two need to be brought toget…