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Electronic states in an infinite one-dimensional random binary quantum wire in the presence electric field

机译:在存在电场中的无限一维随机二进制量子线中的电子状态

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We use a tight-binding Hamiltonian for an infinite quantum wire with substitusional disorder of A and B atoms in a uniform electric field and calculate the density of states by coherent-potential approximation method .The electric field produces a little oscillation on the local density of states and by increasing the strength of the electric field the amplitudes of the oscillations grow up and they becomes more localized too. Also, by increasing the strength of the electric field, the range of the extension of the energy spread out. The density of states at E=0 versus a parameter which depends on electric field, is calculated and it shows oscillating pattern too. The local density of states for the different sites is calculated and all of them are similar except a shift which is proportional to the strength of the electric field.
机译:我们在均匀电场中使用具有闭合量子线的无限量子线的紧密母母线,并通过相干电位近似法计算状态的密度。电场对局部密度产生稍微振荡各种各样,通过提高电场的强度,振荡的振幅长大,它们也变得更加局限。而且,通过增加电场的强度,能量延伸的范围扩展。计算E = 0的状态的密度与取决于电场的参数,并显示振荡模式。计算不同部位的局部密度,并且除了与电场的强度成比例的偏移之外,它们的所有密度都是相似的。

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