Integrable function tilings of Q_p are uniformly locally constant, yielding a complete answer to Leptin-Müller's question on Q_p and spectrality of tiles in Q_p times Z/2Z.
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Tiling the field $\mathbb{Q}_p$ of $p$-adic numbers by a function
Integrable function tilings of Q_p are uniformly locally constant, yielding a complete answer to Leptin-Müller's question on Q_p and spectrality of tiles in Q_p times Z/2Z.