Proves a high-frequency uncertainty principle for the Fourier-Bessel transform yielding R-independent constants in the Paneah-Logvinenko-Sereda inequality for relatively dense sets.
On the energy decay rates for the 1D damped fractional Klein–Gordon equation.Mathematische Nachrichten, 293:363–375
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A High-Frequency Uncertainty Principle for the Fourier-Bessel Transform
Proves a high-frequency uncertainty principle for the Fourier-Bessel transform yielding R-independent constants in the Paneah-Logvinenko-Sereda inequality for relatively dense sets.