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20032009
most citedExact solution of the Klein Gordon equation in the presence of a minimal length

44 citations · 152 across the 9 of their papers we have counts for

collaborators

13 papers

quant-ph2009

Reply to Comment on "Non Hermitian Quantum Mechanics with Minimal Length Uncertainty", arXiv:0908.2341

T. K. Jana, P. Roy

It is shown that the results of ref [1] are consistent.

math-ph200944 cited

Exact solution of the Klein Gordon equation in the presence of a minimal length

T. K. Jana, P. Roy

We obtain exact solutions of the (1+1) dimensional Klein Gordon equation with linear vector and scalar potentials in the presence of a minimal length. Algebraic approach to the pro…

quant-ph2009

Continuum states in generalized Swanson models

A. Sinha, P. Roy

A one-to-one correspondence is known to exist between the spectra of the discrete states of the non Hermitian Swanson-type Hamiltonian $ H = {\cal{A}}^{\dagger} {\cal{A}} + α{\cal{…

quant-ph200819 cited

Pseudo supersymmetric partners for the generalized Swanson model

A. Sinha, P. Roy

New non Hermitian Hamiltonians are generated, as isospectral partners of the generalized Swanson model, viz., $ H_- = {\cal{A}}^{\dagger} {\cal{A}} + α{\cal{A}} ^2 + β{\cal{A}}^{\d…

hep-th200820 cited

Non-Hermitian quantum mechanics in non-commutative space

Pulak Ranjan Giri, P Roy

We study non Hermitian quantum systems in noncommutative space as well as a \cal{PT}-symmetric deformation of this space. Specifically, a \mathcal{PT}-symmetric harmonic oscillator…

math-ph200721 cited

A class of exactly solvable Schroedinger equation with moving boundary conditions

T. Jana, P. Roy

Using first and second order supersymmetry formalism we obtain a class of exactly solvable potentials subject to moving boundary conditions.