Nonadiabatic tunneling in an ideal one dimensional semi-infinite periodic potential systems: An analytically solvable model

Details Nonadiabatic tunneling in an ideal one dimensional semi-infinite periodic potential systems: An analytically solvable model Nonadiabatic tunneling in an ideal one dimensional semi-infinite periodic potential systems: An analytically solvable model

2009-12-07

arxiv.org/abs/0912.1287v1

Mol. Phys. 109, 429 (2011)

Physics

Quantum Physics

3 figures

Scientific paper

10.1080/00268976.2010.527303

Nonadiabatic tunneling in an ideal one dimensional semi-infinite periodic potential system is analyzed using our model. Using our simple analytically solvable model it is shown that ideal one dimensional semi-infinite periodic potential system can be thought as a model of moleular switch. The method is applicable to those systems where Green's function for the motion in the absence of coupling is known. The method has been applied to the problem where motion takes place on parabolic potentials, for which analytical expression of Green's function can be found.

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