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The relationship between the mean of the vector shears and the shear interval is analyzed and linked to the persistence of vector shears with the shear interval. A similar relationship exists between the standard deviation of the vector shears and the shear interval. As the persistence follows an exponential law, decreasing reciprocally with the shear interval, the relationship between mean vector shears and the shear interval Δh assumes a power law with exponent around 1/2. The exponent of 1/3 found in relationships between extreme values and shear interval may be attributed to deviations of the frequency distribution of vector shear values from the bivariate circular distribution.

Statistical parameters and percentile values for vector wind shear distributions of small increments