Provides zero-full laws for measures of approximation sets and exact Fourier dimensions, showing non-Salem property except in 1D and that product Fourier dimension equals the minimum of the two.
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Hausdorff measure and Fourier dimensions of limsup sets arising in weighted and multiplicative Diophantine approximation
Provides zero-full laws for measures of approximation sets and exact Fourier dimensions, showing non-Salem property except in 1D and that product Fourier dimension equals the minimum of the two.