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- W2072490588 abstract "The Davydov-Scott model, which describes the states of amide I excitations in a lattice, is extended to include distance dependent nonlocal hopping and/or a nonlinear lattice. Minimum energy one quantum states are determined by numerical minimization. For the parameters which characterize the motion of the amide I excitation in an α-helix it is found that the harmonic terms are a very good approximation of the full Lennard-Jones potential. On the other hand, although the inclusion of distance-independent hopping terms leads to generally broader solitons, surprisingly it also results in the suppression of the transition from localized to delocalized states. A particular way of including of distance dependent terms in the hopping coefficient is also considered which leads to spikes in the lattice distortion and otherwise a rich phase diagram for the corresponding minimum energy states." @default.
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- W2072490588 date "1998-12-01" @default.
- W2072490588 modified "2023-09-27" @default.
- W2072490588 title "Effect of long range and anharmonicity in the minimum energy states of the Davydov-Scott model" @default.
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- W2072490588 doi "https://doi.org/10.1016/s0375-9601(98)00700-2" @default.
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