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20012005
most citedGenerating Complex Potentials with Real Eigenvalues in Supersymmetric Quantum Mechanics

71 citations · 194 across the 6 of their papers we have counts for

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6 papers

quant-ph2005★ 13 cited

PT-supersymmetric partner of a short-range square well

C. Quesne, B. Bagchi, S. Mallik +3

In a box of size , a spatially antisymmetric square-well potential of a purely imaginary strength and size is interpreted as an initial element of the SUSY hi…

quant-ph2005★ 14 cited

PT-symmetric supersymmetry in a solvable short-range model

B. Bagchi, H. Bila, V. Jakubsky +3

The simplest purely imaginary and piecewise constant -symmetric potential located inside a larger box is studied. Unless its strength exceeds a certain critical value, all…

physics.class-ph2002★ 3 cited

Infinite square well and periodic trajectories in classical mechanics

B. Bagchi, S. Mallik, C. Quesne

We examine the classical problem of an infinite square well by considering Hamilton's equations in one dimension and Hamilton-Jacobi equation for motion in two dimensions. We illus…

quant-ph2002★ 48 cited

PT-symmetric square well and the associated SUSY hierarchies

B. Bagchi, S. Mallik, C. Quesne

The PT-symmetric square well problem is considered in a SUSY framework. When the coupling strength lies below the critical value where PT symmetry becomes sp…

quant-ph2001★ 45 cited

Complexified PSUSY and SSUSY interpretations of some PT-symmetric Hamiltonians possessing two series of real energy eigenvalues

B. Bagchi, S. Mallik, C. Quesne

We analyze a set of three PT-symmetric complex potentials, namely harmonic oscillator, generalized Poschl-Teller and Scarf II, all of which reveal a double series of energy levels…

quant-ph2001★ 71 cited

Generating Complex Potentials with Real Eigenvalues in Supersymmetric Quantum Mechanics

B. Bagchi, S. Mallik, C. Quesne

In the framework of SUSYQM extended to deal with non-Hermitian Hamiltonians, we analyze three sets of complex potentials with real spectra, recently derived by a potential algebrai…