J. Benbourenane

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20202023

most citedExactly Solvable Sextic Potential Having Symmetric Triple-Well Structure

1 citations · 1 across the 4 of their papers we have counts for

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quant-ph2021

Solvable Schrodinger Equations of Shape Invariant Potentials with Superpotential $W (x, A, B) = A tanh 3 p x - B coth p x$

Jamal Benbourenane

We propose a new, exactly solvable Schrödinger equation. The potential partner is given by \[{ V=}-Bp\operatorname{csch}[px]^{2}-9p(B+p)\operatorname*{sech}[3px]^{2}+(B\coth[px]-3(…

quant-ph2021

Solvable Schrodinger Equations of Shape Invariant Potentials Having Superpotential W(x,A,B)=Atanh(px)+Btanh(6px)

Jamal Benbourenane, Mohamed Benbourenane, Hichem Eleuch

A new proposed one dimensional time independent Schrödinger equation is solved completely using shape invariance method. The corresponding potential is given by V_(x,A,B) =-A(sechp…

Solvable Schrodinger Equations of Shape Invariant Potentials with Superpotential W(x,A,B)=Atanh3px−Bcothpx

Solvable Schrodinger Equations of Shape Invariant Potentials Having Superpotential W(x,A,B)=Atanh(px)+Btanh(6px)

Solvable Schrodinger Equations of Shape Invariant Potentials with Superpotential $W (x, A, B) = A tanh 3 p x - B coth p x$