Abstract
The Knight-shift distribution function for the two-dimensional weakly disordered metal is determined in the whole temperature region. It has the Gaussian form around the mean value as long as T>T0, where T0 is the typical energy spacing between the nearest localized states. The width of the distribution increases logarithmically with lowering temperature. At the same time, the factor in front of the logarithm doubles at the transition from the ballistic (T>ħ/τ) to the diffusion (T0TTT0 the area of typical Knight shifts displaces to small values and the distribution function becomes highly asymmetric.

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