The major arcs approximation of an exponential sum over primes
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Acta Arithmetica
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D. A. Goldston (2000)
Acta Arithmetica
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Heng Huat Chan (1995)
Acta Arithmetica
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Vamsi K. Mootha (1995)
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Franz Lemmermeyer (1994)
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A. Schinzel (1997)
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Plotnikov, P.I., Klepacheva, A.V. (2001)
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It is proved that if an ultrametric space can be bi-Lipschitz embedded in , then its Assouad dimension is less than n. Together with a result of Luukkainen and Movahedi-Lankarani, where the converse was shown, this gives a characterization in terms of Assouad dimension of the ultrametric spaces which are bi-Lipschitz embeddable in .