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Shannon information entropies for position-dependent mass Schrdinger problem with a hyperbolic well
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作者 Sun Guo-Hua duan popov +1 位作者 Oscar Camacho-Nieto Dong Shi-Hai 《Chinese Physics B》 SCIE EI CAS CSCD 2015年第10期45-52,共8页
The Shannon information entropy for the Schrodinger equation with a nonuniform solitonic mass is evaluated for a hyperbolic-type potential. The number of nodes of the wave functions in the transformed space z are brok... The Shannon information entropy for the Schrodinger equation with a nonuniform solitonic mass is evaluated for a hyperbolic-type potential. The number of nodes of the wave functions in the transformed space z are broken when recovered to original space x. The position Sx and momentum S p information entropies for six low-lying states are calculated. We notice that the Sx decreases with the increasing mass barrier width a and becomes negative beyond a particular width a,while the Sp first increases with a and then decreases with it. The negative Sx exists for the probability densities that are highly localized. We find that the probability density ρ(x) for n = 1, 3, 5 are greater than 1 at position x = 0. Some interesting features of the information entropy densities ρs(x) and ρs(p) are demonstrated. The Bialynicki-Birula-Mycielski(BBM)inequality is also tested for these states and found to hold. 展开更多
关键词 position-dependent mass Shannon information entropy hyperbolic potential Fourier transform
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