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Current-voltage characteristics for a Peierls-conducting point contact

机译:Peierls导电点触点的电流-电压特性

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Current-voltage (J-V) and differential-conductivity-voltage (dJ/dV-V) characteristics are analytically calculated at zero temperature for a point contact consisting of: two Peierls conductors P_i (i = 1,2) separated by an insulator (I). Here P is a conductor with charge density wave (CDW). The J-V and dJ/dV-V characteristics depend on the CDW phases φ_i (i = 1,2) in the mean field approximation. To calculate them analytically we assumed, Δ_(P_1) = Δ_(P_2) ≡ Δ where Δ_(P_i) (i = 1,2) are the energy gaps of P_i (i = 1,2). The current J has a discontinuous jump at eV = 2Δ for φ_1 = φ_2 ≠ 0. The differential conductivity dJ/dV has a singularity at eV = 2Δ for φ_1 = φ_2 ≠ 0. The relation J(V, φ_1, φ_2) = -J(-V, φ_1 + π, φ_2 + π) is obtained.
机译:对于零接触点,在零温度下通过分析计算出电流-电压(JV)和微分电导率-电压(dJ / dV-V)特性,该点接触包括:两条由绝缘子(I )。在此,P是带有电荷密度波(CDW)的导体。 J-V和dJ / dV-V特性取决于平均场近似中的CDW相位φ_i(i = 1,2)。为了进行分析计算,我们假设Δ_(P_1)=Δ_(P_2)≡Δ,其中Δ_(P_i)(i = 1,2)是P_i(i = 1,2)的能隙。对于φ_1=φ_2≠0,电流J在eV =2Δ处具有不连续的跳跃。对于φ_1=φ_2≠0,差电导率dJ / dV在eV =2Δ处具有奇异性。得到J(-V,φ_1+π,φ_2+π)。

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