Chun-Sheng Jia

TL;DR: In this paper, the exact energy equation for s-wave bound states was obtained by solving the Klein-Gordon equation with equal scalar and vector Rosen-Morse-type potentials.

TL;DR: In this article, exact solutions of the Schrodinger equation for a five-parameter exponential-type potential model have been obtained analytically in two cases from first principles, using the exact solutions, they re-analyze the energy spectra and wavefunctions for a subset of the five-dimensional exponential type potential model, i.e., complex PT -symmetric versions of the Rosen-Morse well, Eckart, Scarf-II, generalized Poschl-Teller and POSchl -Teller II potentials.

TL;DR: In this paper, the exact energy equation for the s-wave bound states was obtained by solving the Dirac equation with equal Eckart scalar and vector potentials in terms of the supersymmetric quantum mechanics method, shape invariance approach and the function analysis method.

TL;DR: In this paper, an exponential-type PT-symmetric potential was constructed, which includes the PT symmetric versions of the Rosen-Morse well and Scarf potential, and the complex PT-invariant potential well V(x) = q2 tanh2 αx+i(q 1/2) sech αx tanh αx + q 0, q 2 > 0.

TL;DR: In this paper, the exact solution of the Schrodinger equation with position-dependent mass was studied by using the method of point canonical transformations, and the exact solvable target potentials were constructed by choosing the Rosen-Morse-type and Scarf-type potentials as the reference potentials.