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Rectification of current in ac-driven nonlinear systems and symmetry properties of the Boltzmann equation

机译:交流驱动非线性系统中电流的校正和对称性   Boltzmann方程的性质

摘要

We study rectification of a current of particles moving in a spatiallyperiodic potential under the influence of time-periodic forces with zero meanvalue. If certain time-space symmetries are broken a non-zero directed currentof particles is possible. We investigate this phenomenon in the framework ofthe kinetic Boltzmann equation. We find that the attractor of the Boltzmannequation completely reflects the symmetries of the original one-particleequation of motion. Especially, we analyse the limits of weak and strongrelaxation. The dc current increases by several orders of magnitude withdecreasing dissipation.
机译:我们研究均值零的时间周期力在空间周期势中移动的粒子流的整流。如果打破了某些时空对称性,则粒子的非零定向电流是可能的。我们在动力学玻尔兹曼方程的框架内研究这种现象。我们发现玻尔兹曼方程的吸引子完全反映了运动的原始一粒子方程的对称性。特别是,我们分析了弱松弛和强松弛的极限。直流电流增加了几个数量级,而耗散却减小了。

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