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Properness of nilprogressions and the persistence of polynomial growth of given degree

Properness of nilprogressions and the persistence of polynomial growth of given degree, Discrete Analysis 2018:17, 38 pp. A $k$-_dimensional arithmetic progression_ is a set $P$ of the form $\{a_0+\sum_{i=1}^ka_id_i:0\leq a_i<m_i\}$, or equivalently a sum $P_1+\dots+P_k$, where $P_i$ is an arith...

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Bibliographic Details
Main Authors: Romain Tessera, Matthew Tointon
Format: Artigo
Language:Inglês
Published: Alliance of Diamond Open Access Journals 2018-11-01
Series:Discrete Analysis
Online Access:https://doi.org/10.19086/da.5056
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